Skolnick v. State Electoral Board of Illinois
This text of 336 F. Supp. 839 (Skolnick v. State Electoral Board of Illinois) is published on Counsel Stack Legal Research, covering District Court, N.D. Illinois primary law. Counsel Stack provides free access to over 12 million legal documents including statutes, case law, regulations, and constitutions.
Opinions
DECKER, District Judge.
This is the latest chapter in the quest to apportion Illinois’ twenty-four Congressional districts so that they comply with the constitutional mandate of one man one vote. Wesberry v. Sanders, 376 U.S. 1, 84 S.Ct. 526, 11 L.Ed.2d 481 (1964) . In 1961 the Illinois General Assembly established districts on the basis of population figures derived from the 1960 decennial census. Ill.Rev.Stat. ch. 46, § 156f.1. The sizes of the districts varied substantially, the largest having a population almost twice as great as the smallest. The population disparity in the 1961 map was challenged in the state court, and in People ex rel. Scott v. Kerner, 32 Ill.2d 539, 208 N.E.2d 561 (1965) , it was held unconstitutional. Jurisdiction was retained in order to oversee the drawing of a provisional map for the 1966 Congressional election which complied with the Constitution.
At the time the state court declared the 1961 map unconstitutional, there was pending in this court, before the same panel of three judges as is now convened, a suit to compel the reapportionment of Illinois’ Congressional districts. With the aid of the parties to the litigation, this court adopted a provisional map which was to be used for the elections beginning in 1966. Kirby v. Illinois State Electoral Board, 251 F.Supp. 908 (N.D.Ill.1965). The Illinois Supreme Court gave its approval to that plan. People ex rel. Scott v. Kerner, 33 Ill.2d 460, 211 N.E.2d 736 (1965). It was drawn up largely on the basis of the 1961 map, the court using the existing twenty-four districts as a nucleus, and then modifying district lines to comply as nearly as practicable with the constitutional requirement of numerical equality. The result was a plan in which the population of the largest district was 7.5 per cent above the average district, and the smallest district was 6.1 per cent below the average district.
Following the 1969 Supreme Court decisions in two Congressional reapportionment cases, Kirkpatrick v. Preisler, 394 U.S. 526, 89 S.Ct. 1225, 22 L.Ed.2d 519 (1969), and Wells v. Rockefeller, 394 U.S. 542, 89 S.Ct. 1234, 22 L.Ed.2d 535 (1969), plaintiffs Sherman H. Skolnick and Harriet Sherman filed the present lawsuit to test the constitutionality of the 1965 plan. The case was heard by the same three-judge panel which participated in the Kirby case. After considering the 1965 plan in relation to the requirement of mathematical exactness as set out in Kirkpatrick and Wells, the court held that it was unconstitutional. Skolnick v. Illinois State Electoral Board, 307 F.Supp. 698 (N.D.Ill.1969) (per curiam). The court permitted the 1970 Congressional election to proceed under the 1965 plan. Looking forward to the 1972 election, it issued the following order:
“This court assumes that the General Assembly of Illinois will, during its legislative session in the first half of 1971, enact a complete and constitutionally valid plan of reapportionment for election of Members to the United States House of Representatives from Illinois. Defendant is hereby ordered to present to this court on or before July 1, 1971 such duly enacted plan of reapportionment. Upon failure so to do this court shall undertake appropriate relief.” 307 F.Supp. at 700.
However, a new map was never adopted by the Assembly. Representative Edward Madigan, the Chairman of the House Committee on Reapportionment, testified that a map drawn up for his [842]*842committee was approved by the House of Representatives on June 28, 1971, by the margin of 148-1. The Senate adjourned on June 30, 1971, however, without taking any final action on the House-approved bill. Because the legislature failed to adopt its own map, it fell upon this court to effect a constitutionally-aeeeptable reapportionment scheme.
Plaintiffs Skolnick and Sherman, appearing pro se, submitted a proposed map to the court for its consideration. Defendant Illinois State Electoral Board had no map of its own, since the legislature had not adopted one. Therefore, upon the invitation of the court, interested parties were permitted to intervene and submit proposed maps. One party was the Illinois Congressional Delegation, representing the twenty-four incumbent members of Congress from the State of Illinois. Another map was presented by Mr. Aram A. Hartunian, appearing pro se. The final intervening group was comprised of Representatives W. Robert Blair, Henry J. Hyde and Edward R. Madigan of the Illinois General Assembly. Their map was, with one minor exception, the same as the one passed by the Illinois House and introduced into the Senate earlier this year.
The court considered only the maps submitted by plaintiffs and the above-mentioned intervenors. However, it permitted other interested parties to file observations and suggestions with regard to the four proposed plans. It received such suggestions from the Illinois Republican State Central Committee and the Republican Central Committee of Cook County, from the Illinois Democratic State Central Committee and the Democratic Central Committee of Cook County,1 and from the Democratic Chairmen of the 22nd Congressional District. Finally, the court received the comments of Mr. J ames Chapman, representing the Chicago Bar Association, the Amicus Curiae. Mr. Chapman’s comments did not receive the prior approval of the Chicago Bar Association, thus they are to be considered as his personal remarks only.
A hearing was conducted in this matter on September 2 and 3, 1971. On the first day, the four map proponents presented evidence and made arguments in support of their respective plans. On the second day, the defendant, the amicus, and the intervenors who did not submit maps were permitted to offer their arguments in support of and in opposition to the four maps. By the end of the hearing it had become clear that each of the four maps presented population districts which were substantially equal, and that the variations in district boundaries were explainable by the fact that each map-maker had taken certain nonpopulation factors into account in drawing up his map.
In one of the most recent cases on the subject of Congressional reapportionment, Kirkpatrick v. Preisler, 394 U.S. 526, 89 S.Ct. 1225, 22 L.Ed.2d 519 (1969), the court rejected the notion that there was a percentage population variance which could be considered de minimus. In order to justify any population variance, no matter how small, the court required the proponent of a particular map to demonstrate either that the variances were unavoidable despite a good-faith effort to achieve absolute equality, or that there was some factor which justified the variances.
It became evident at the hearing that the primary factor influencing each map-maker in drawing up his respective map was equality of population. In no case did any of the proposed districts vary more than one per cent above or below the mathematical average of 463,082 inhabitants.2 Other factors were clearly [843]*843secondary. By coming within one percentage point of the mathematical average, each of the four clearly made a good-faith effort to avoid any variance and therefore complied with Kirkpatrick. Obviously, no map can achieve absolute mathematical perfection.
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DECKER, District Judge.
This is the latest chapter in the quest to apportion Illinois’ twenty-four Congressional districts so that they comply with the constitutional mandate of one man one vote. Wesberry v. Sanders, 376 U.S. 1, 84 S.Ct. 526, 11 L.Ed.2d 481 (1964) . In 1961 the Illinois General Assembly established districts on the basis of population figures derived from the 1960 decennial census. Ill.Rev.Stat. ch. 46, § 156f.1. The sizes of the districts varied substantially, the largest having a population almost twice as great as the smallest. The population disparity in the 1961 map was challenged in the state court, and in People ex rel. Scott v. Kerner, 32 Ill.2d 539, 208 N.E.2d 561 (1965) , it was held unconstitutional. Jurisdiction was retained in order to oversee the drawing of a provisional map for the 1966 Congressional election which complied with the Constitution.
At the time the state court declared the 1961 map unconstitutional, there was pending in this court, before the same panel of three judges as is now convened, a suit to compel the reapportionment of Illinois’ Congressional districts. With the aid of the parties to the litigation, this court adopted a provisional map which was to be used for the elections beginning in 1966. Kirby v. Illinois State Electoral Board, 251 F.Supp. 908 (N.D.Ill.1965). The Illinois Supreme Court gave its approval to that plan. People ex rel. Scott v. Kerner, 33 Ill.2d 460, 211 N.E.2d 736 (1965). It was drawn up largely on the basis of the 1961 map, the court using the existing twenty-four districts as a nucleus, and then modifying district lines to comply as nearly as practicable with the constitutional requirement of numerical equality. The result was a plan in which the population of the largest district was 7.5 per cent above the average district, and the smallest district was 6.1 per cent below the average district.
Following the 1969 Supreme Court decisions in two Congressional reapportionment cases, Kirkpatrick v. Preisler, 394 U.S. 526, 89 S.Ct. 1225, 22 L.Ed.2d 519 (1969), and Wells v. Rockefeller, 394 U.S. 542, 89 S.Ct. 1234, 22 L.Ed.2d 535 (1969), plaintiffs Sherman H. Skolnick and Harriet Sherman filed the present lawsuit to test the constitutionality of the 1965 plan. The case was heard by the same three-judge panel which participated in the Kirby case. After considering the 1965 plan in relation to the requirement of mathematical exactness as set out in Kirkpatrick and Wells, the court held that it was unconstitutional. Skolnick v. Illinois State Electoral Board, 307 F.Supp. 698 (N.D.Ill.1969) (per curiam). The court permitted the 1970 Congressional election to proceed under the 1965 plan. Looking forward to the 1972 election, it issued the following order:
“This court assumes that the General Assembly of Illinois will, during its legislative session in the first half of 1971, enact a complete and constitutionally valid plan of reapportionment for election of Members to the United States House of Representatives from Illinois. Defendant is hereby ordered to present to this court on or before July 1, 1971 such duly enacted plan of reapportionment. Upon failure so to do this court shall undertake appropriate relief.” 307 F.Supp. at 700.
However, a new map was never adopted by the Assembly. Representative Edward Madigan, the Chairman of the House Committee on Reapportionment, testified that a map drawn up for his [842]*842committee was approved by the House of Representatives on June 28, 1971, by the margin of 148-1. The Senate adjourned on June 30, 1971, however, without taking any final action on the House-approved bill. Because the legislature failed to adopt its own map, it fell upon this court to effect a constitutionally-aeeeptable reapportionment scheme.
Plaintiffs Skolnick and Sherman, appearing pro se, submitted a proposed map to the court for its consideration. Defendant Illinois State Electoral Board had no map of its own, since the legislature had not adopted one. Therefore, upon the invitation of the court, interested parties were permitted to intervene and submit proposed maps. One party was the Illinois Congressional Delegation, representing the twenty-four incumbent members of Congress from the State of Illinois. Another map was presented by Mr. Aram A. Hartunian, appearing pro se. The final intervening group was comprised of Representatives W. Robert Blair, Henry J. Hyde and Edward R. Madigan of the Illinois General Assembly. Their map was, with one minor exception, the same as the one passed by the Illinois House and introduced into the Senate earlier this year.
The court considered only the maps submitted by plaintiffs and the above-mentioned intervenors. However, it permitted other interested parties to file observations and suggestions with regard to the four proposed plans. It received such suggestions from the Illinois Republican State Central Committee and the Republican Central Committee of Cook County, from the Illinois Democratic State Central Committee and the Democratic Central Committee of Cook County,1 and from the Democratic Chairmen of the 22nd Congressional District. Finally, the court received the comments of Mr. J ames Chapman, representing the Chicago Bar Association, the Amicus Curiae. Mr. Chapman’s comments did not receive the prior approval of the Chicago Bar Association, thus they are to be considered as his personal remarks only.
A hearing was conducted in this matter on September 2 and 3, 1971. On the first day, the four map proponents presented evidence and made arguments in support of their respective plans. On the second day, the defendant, the amicus, and the intervenors who did not submit maps were permitted to offer their arguments in support of and in opposition to the four maps. By the end of the hearing it had become clear that each of the four maps presented population districts which were substantially equal, and that the variations in district boundaries were explainable by the fact that each map-maker had taken certain nonpopulation factors into account in drawing up his map.
In one of the most recent cases on the subject of Congressional reapportionment, Kirkpatrick v. Preisler, 394 U.S. 526, 89 S.Ct. 1225, 22 L.Ed.2d 519 (1969), the court rejected the notion that there was a percentage population variance which could be considered de minimus. In order to justify any population variance, no matter how small, the court required the proponent of a particular map to demonstrate either that the variances were unavoidable despite a good-faith effort to achieve absolute equality, or that there was some factor which justified the variances.
It became evident at the hearing that the primary factor influencing each map-maker in drawing up his respective map was equality of population. In no case did any of the proposed districts vary more than one per cent above or below the mathematical average of 463,082 inhabitants.2 Other factors were clearly [843]*843secondary. By coming within one percentage point of the mathematical average, each of the four clearly made a good-faith effort to avoid any variance and therefore complied with Kirkpatrick. Obviously, no map can achieve absolute mathematical perfection. Changes have already occurred since the taking of the census by reason of births, deaths, and population mobility. However, within the context of the figures supplied by the Bureau of the Census, the variances in each plan are so small that the only way to distinguish among them is to consider what non-population factors went into the drawing of each.
Plaintiff Skolnick and his expert witness testified that the only considerations other than population which governed the drawing of his map were that the districts be compact and contiguous. However, there is no requirement of contiguity and compactness imposed by federal law. See Wood v. Broom, 287 U.S. 1, 53 S.Ct. 1, 77 L.Ed. 131 (1932); Preisler v. Secretary of State of Missouri, 257 F.Supp. 953, 955, n. 2 (W. D.Mo.1966), aff’d per curiam, 385 U.S. 450, 87 S.Ct. 613,17 L.Ed.2d 511 (1967); Meeks v. Avery, 251 F.Supp. 245, 250 (D.Kans.1966); Park v. Faubus, 238 F.Supp. 62, 65, n. 2 (E.D.Ark.1965); Clark v. Carter, 218 F.Supp. 448, 449 (E.D.Ky.1963).
The shortcoming of plaintiffs’ map is that it ignores traditional boundaries of political subdivisions for the sole purpose of drawing compact, contiguous districts. Certainly compactness and contiguity are desirable features. Indeed, all four maps have districts which are compact and contiguous. However, they are not required by the Constitution, and to ignore effective representation for the sake of district symmetry is not proper. There are values to be preserved in drawing districts which in some way attempt to follow boundaries of cities, townships, counties, etc. It became apparent upon cross-examination of plaintiffs’ expert that, at least in Cook County, some effort was made to observe traditional boundaries of political subdivisions. However, plaintiffs’ too rigid alherence to the boundaries of census tracts, without regard to traditional political boundaries, requires that their proposed map be rejected.
The Hartunian map is concerned primarily with one non-population factor, the encouragement of closely-contested, or “swing” districts. Mr. Hartunian has devised a map based largely upon vote results in the 1968 and 1970 Congressional elections. The districts have been drawn so that seventeen are “safe” districts, i. e. districts which will almost certainly elect a Democrat (seven) or a Republican (ten). The remaining seven districts are represented as having been drawn so that neither of the two major parties would enjoy a predictable majority. In these seven districts it was hoped that the bloc of independent voters would, according to the political climate, sway the election for one party or the other.
Implicit in the Hartunian plan is an aversion for “safe” Congressional seats. The proponent of the map has argued that there is no place in a reapportionment scheme for the protection of incumbents from vigorous contests for reelection. However, the fact that a given plan may minimize the number of close contests in a Congressional election does not of itself invalidate that plan. See Ely v. Klahr, 403 U.S. 108, 112, n. 5, 91 S.Ct. 1803, 29 L.Ed.2d 352 (1971); Burns v. Richardson, 384 U.S. 73, 89, n. 16, 86 S.Ct. 1286, 16 L.Ed.2d 376 (1966); contra, League of Nebraska Municipalities v. Marsh, 242 F.Supp. 357, 360 (D.Neb.1965), appeal dismissed, 382 U.S. 1021, 86 S.Ct. 642, 15 L.Ed.2d 537 (1966).
No authority has been cited to the effect that partisan balance is required in each district when devising a map. Indeed, the Hartunian map invites the court to speculate on the out[844]*844come of future elections in Illinois’ twenty-four Congressional districts, based upon voting figures from the last two elections. While Baker v. Carr, 369 U.S. 186, 82 S.Ct. 691, 7 L.Ed.2d 663 (1962), and its progeny thrust the court into the “political thicket” of reapportionment, it did not to our knowledge invite the court to become a prognosticator of election results. Given the vagaries of electoral politics, and given the imperfect data available for predicting the outcome of elections, it would be unwise for the court to establish as a criterion for Congressional redistricting the establishment of politically-balanced districts. Therefore, the Hartunian map must be rejected.
The map of the Illinois Congressional Delegation was, as its name suggests, drawn up by the twenty-four member's of Congress from Illinois. The Delegation’s map was first introduced as a reapportionment bill in the Illinois House of Representatives, where it was voted down by the Committee on Reapportionment. The primary non-population factor taken into account in drawing the Delegation map was the so-called “core” principle, namely the conscious adherence to previous district boundaries, with concessions made to pre-existing boundaries only when population changes so require. The argument advanced in support of the core principle is that the court in applying the principle is required to involve itself as little as possible in the “political” task of reapportionment: it merely takes the existing map as it finds it and alters a few boundary lines to accommodate population changes.
To the extent the core of the 1965 Congressional map was changed to create the proposed Delegation map, that change was effected by the incumbent congressmen who revamped the boundaries of the districts and then submitted the map to the Delegation's expert, Dr. Godwin, for his comparison with 1970 census data. Of course, there was no evidence introduced of the drafter’s drawing up district boundaries to solidify their own partisan electoral support. And, as indicated in regard to the Hartunian map, there appears to be no constitutional infirmity in drawing an otherwise valid map which protects incumbents. Nevertheless, there are compelling reasons why the core principle should not be accorded the status of the primary and controlling non-population factor which must dictate our choice in this matter.
The core of the existing Congressional map, the one used in the last election, is almost certainly outmoded at this date. As Dr. Godwin testified, the 1965 provisional map was based upon the 1961 map originally drawn up by the legislature. The 1961 map was held unconstitutional in People ex rel. Scott v. Kerner, supra, because of the great population variance among the districts. In drawing up the 1965 map, which was only provisional, the court took the nucleus of the 1961 map, but changed it considerably to bring the districts more into equality of size. In turn, however, new Supreme Court law rendered even the 1965 plan unconstitutional, again because of the population variance among districts. Skolnick v. Illinois State Electoral Board, supra.
Under these circumstances, it is difficult to imagine any justification for using the existing core as a starting point for a new map. The core was originally drawn ten years ago, based upon the 1960 census. It was held unconstitutional, redrawn provisionally, and again held unconstitutional. It is sophistry to claim now that the core is a creation of the state legislature which should be changed slightly but preserved in its essence. It has been changed once, considerably, by this court, and it would be changed considerably again if the Delegation map were adopted, so that it can in no way properly be called the “legislature’s” map.
[845]*845Most important, the 1970 census figures are now available. They indicate significant population changes over the past decade. For instance, the City of Chicago declined in population by 5.2 per cent during the last ten years. More dramatically, during the same period suburban Cook County increased in population by 34.5 per cent. The changes suggest not only a shift of population from the city to its surrounding suburbs, but also an influx of people to the suburbs from outside Cook County. Under these circumstances, there is little justification for adhering to the core of a map drawn up using outmoded census figures.3 The core principle may have been followed in a rough way in drawing up the 1965 provisional map, when the 1960 census figures were the only ones available. Now, however, the 1970 census figures are available, and there is no compelling reason to apply them to the 1961-1965 core.
We are not persuaded by the rationale of the dissent of our distinguished colleague Senior District Judge Campbell. We perceive nothing in our previous rulings which affords a basis for his premise that our jurisdiction in this matter is limited to arriving at a reapportionment plan based on outmoded cores. Nor, in our order inviting interested parties to submit reapportionment proposals, did we require the proposals to begin with the 1965 core. The order of July 13, 1971, was unqualified, and Judge Campbell’s assertion that the parties were invited “to validate our provisional plan” can only represent his personal interpretation of the meaning of our order.
Judge Campbell, apparently relying on his long experience, has attempted to predict the political consequences of the acceptance of the Blair proposal. We suggest that any shift of the boundary lines of existing districts in order to equalize population is bound to have some political consequences. This is true whether the lines are shifted wittingly by incumbent congressmen for the purpose of protecting their seats or unwittingly for the sole purpose of achieving a compact district. We prefer not to indulge in any judicial speculation as to the future voting patterns in any particular district, new or old. Political prognostication is a dangerous and futile exercise.
Despite the eloquent plea made by our brother Campbell, we find the Illinois Congressional Delegation map to be unacceptable.
The Blair map was drawn up by a political scientist and an urban planning firm retained by the Illinois House Committee on Reapportionment. The main non-population factor taken into account in drawing up the Blair map was the recognition of the existence of metropolitan communities and existing county lines. Maryland Citizens Committee for Fair Congressional Redistricting, Inc. v. Tawes, 253 F.Supp. 731, 735 (D.Md.), aff’d sub now,., Alton v. Tawes, 384 U.S. 315, 86 S.Ct. 1590, 16 L.Ed.2d 586 (1966) (per curiam). For instance, seven out of the eight Chicago districts are wholly contained within the city limits, and three out of the four suburban Cook County Districts are located outside the city but within the county. Only one district, the Third, overlaps between the city and the suburbs. Downstate, the boundaries of the remaining twelve districts follow, wherever possible, county lines. It is clear that the Blair map is a good-faith effort to adhere to existing communities of interest and existing political boundaries.
Representative Madigan testified that his map did not take into account the residence of incumbent Congressmen. He also testified that the drafters of the Blair map were not instructed to take [846]*846into account the compactness and contiguity of the districts. However, even a cursory examination of the Blair map shows that the twenty-four districts are substantially compact and contiguous. The unaesthetic appearance of certain boundaries does not detract from the fact that equality of population has been substantially achieved. Kirkpatrick v. Preisler, 394 U.S. 526, at 536, 89 S.Ct. 1225, 22 L.Ed.2d 519 (1969).
Moreover, the map did get the overwhelming approval of one house of the legislature. It would be unwise to attempt to guess the fate of the map in the upper house, had it been brought to a vote. However, the approval of the bill in the state House of Representatives is at least probative of the fact that the Blair map had substantial bipartisan support among certain legislators.4
The largest district on the Blair map has only 6930 more inhabitants than the smallest district. The two districts at the extremes deviate only three-quarters of a per cent from the numerical average. Thus, it is clear that the primary consideration, equality of districts, was sufficiently achieved. Moreover, it was achieved without substantially impairing recognized political boundaries and communities of interest.
It has been suggested, particularly by the Democratic Chairmen of the 22nd Congressional District, that the court take it upon itself to alter the boundaries of one or more districts in order to include or exclude certain political subdivisions. This the court refuses to do. Perhaps the Blair map could be improved upon, making the districts more congruous as to some political subdivision boundaries. However, in this instance, it would not be a proper judicial task to undertake. The districts in the Blair map are already so near to being equal in population that it would serve no useful purpose to further refine them. Moreover, the drafters of the Blair map followed, as nearly as possible, existing political boundaries, and it would be unwise for the court merely to substitute its choice of different political boundaries. Therefore, the Blair map will be accepted without judicial modification.
For all the foregoing reasons, the Blair-Hyde-Madigan plan of reapportionment, as set out in Appendix 2 and Appendix 3, is found to meet all federal constitutional requirements and is hereby approved and declared to be the Congressional map for the State of Illinois, beginning with the 1972 election to the United States House of Representatives and continuing thereafter until Illinois Congressional districts are reapportioned in accordance with law.
Judgment Order
The foregoing memorandum opinion is hereby adopted as our findings of fact and conclusions of law.
It is therefore ordered that the reapportionment plan as set out in Appendix 2 and Appendix 35 attached to our memorandum opinion be, and the same is, declared to meet all federal constitutional requirements; and it is further ordered that said plan of reapportionment govern the nomination and election of members of the House of Representatives of the United States Congress beginning with the 1972 primary and election and continuing thereafter until Illinois Congressional districts are reapportioned in accordance with law.
It is further ordered that the defendant, State Electoral Board of Illinois, in the performance of its duties and functions under the Illinois election laws, [847]*847be governed by and comply with said plan of reapportionment accordingly.
APPENDIX 1 POPULATION DATA FOR TWENTY-FOUR CONGRESSIONAL DISTRICTS
District
Population
% Deviation From Ideal
462,434
-.13%
464,792
+.36%
461,346
-.37%
464,446
+.29%
459,731
-.72%
464,763
464,269
+.25%
462,076
-21%
463,791
+.01%
462.121
-.20%
461.084
-.43%
461,054
463,096
+.00%'
465,029
+.42%
462,969
-.02%
461,719
-.29%
462,943
-.03%
463,155
+.00%
462.085
-.21%
463,551
+.01%-
464,693
+.34%-
464.121
+.22%
462,960
465,017
APPENDIX 2
LEGAL DESCRIPTIONS FOR TWENTY-FOUR CONGRESSIONAL DISTRICTS
District No. 1 shall be comprised of all of Census Tracts 4212, 4208, 4209, 6906, 4303, 4304, 6907, 6908, 6905, 4310, 4501, 6915, 6914, 4402, 4401, 4502, 4407, 4409, 4904, 4701, 4802, 4803, 5001, 4905, 4908, 4906, 7301, 4902, 4903, 7115, 4901, 4405, 4406, 7109, 4404, 4403, 6913, 6912, 7101, 6910, 6911, 6813, 6904, 6903, 6909, 4408, 4306, 4305, 4301, 4302, 4211, 4210, 4201, 4202, 4203, 4204, 4205, 4206, 4207, 4111, 4110, 4112, 4113, 4114, 4101, 4102, 4103, 4104, 4105, 4106, 4107, 4108, 4109, 39.01, 3902, 3903, 3904, 3905, 3906, 3907, 3604, 3601, 3602, 3603, 3605, 3801, 3511, 3510, 3512, 3513, 3514, 4309, 3804, 3805, 3803, 3807, 3808, 3809, 3810, 3811, 3815, 3814, 3813, 3812, 4001, 4003, 3806, 3816, 3817, 4002, 3820, 3819, 3818, and 3802 in the City of Chicago in Cook County.-
District No. 2 shall be comprised of all of Census Tracts 7113, 7201, 7203, 7303, 7202, 7304, 7306, 7307, 7207, 7206, 7505, 7502, 7501, 7506, 5302, 5303, 5304, 4912, 4913, 4911, 4909, 4914, 5305, 4910, 7305, 4907, 6715, 7302, 5202, 5203, 5204, 5205, 5206, 5501, 5502, 5104, 5105, 5102, 5103, 5101, 5201, 4805, 4804, 4606, 4607, 4608, 4609, 4610, 4601, 4602, 4603, 4604, 4314, 4315, 5401, 5003, 5002, 4313, 4307, 4308, 4312, 4605, 4503, 4801, 4311, 5306, 5301, 7114, 7110, 7111, 7112, 7105, 7106, 7107, 7108, 7104, 7103, 7102, 6720, 6719, 6601, 6718, 6814, 6716, 6717, 6714, 6713, 6712, 6711, 6708, 6707, 6705, 6306, 6704, 6705, 6703, 6702, and 6602 in the City of Chicago in Cook County.
District No. 3 shall be comprised of all of the Townships of Thornton and Calumet in Cook County; and all of Census Tracts 7204, 7205, 7401, 7402, 7403, 7404, 7503, 7504, 7003, 7004, 7002, 7001, 6505, 6504, 6611, 6610, 6609, 6503, 6605, 6608, 7005, 6607, and 6606 in the City of Chicago in Cook County; and all of Worth Township in Cook County, except the Villages of Chicago Ridge, Worth, Crestwood, and Bridgeview, and the City of Palos Heights.
District No. 4 shall be comprised of all of the Townships of Lyons, Palos, Lemont, Orland, Bremen, Rich, and Stickney in Cook County; and all of the Villages of Bridgeview, Chicago Ridge, Worth and Crestwood in Worth Township in Cook County; and the City of Palos Heights in Worth Township in Cook County; and the part of the Village of Homewood that is in Bloom Township in Cook County; and the part of the Village of Flossmoor that is in Bloom Township in Cook County; and all of Census Tracts 8190, 8189, 8188, 8187, 8186, 8185, 8180, 8184, 8181, 8182, 8179, 8183, 8169; and Block Groups 4 and 5 in Census Tract 8171; and all of Census [848]*848Tract 8168 in Proviso1 Township in Cook County.
District No. 5 shall be comprised of all of Census Tracts 4007, 4008, 6901, 4006, 6902, 6809, 6812, 6811, 6810, 6710, 6709, 6806, 6807, 6808, 6802, 6801, 4004, 4005, 5610, 5611, 5612, 5613, 6203, 6204, 6309, 6404, 6403, 6402, 6401, 6502, 6501, 6604, 6603, 6405, 6406, 6407, 6408, 5609, 5608, 5607, 5602, 5603, 5604, 5605, 5606, 5703, 5704, 5705, 6201, 5810, 6303, 5811, 6302, 6304, 6305, 6115, 6301, 6116, 6001, 6002, 6003, 6004, 6005, 6006, 6007, 6008, 6009, 6010, 6011, 6012, 6013, 6014, 6015, 6016, 6101, 6102, 6103, 6104, 6105, 6106, 6107, 6108, 6109, 6110, 6111, 6112, 6113, 6114, 6119, 6120, 6121, 6122, 6803, 6804, 6805, 6701, 5901, 5902, 5903, 5904, 5905, 5906, 5907, 3704, 3703, 3702, 3701, 3406, 3405, 3404, 3403, 3515, 3505, 3506, 3507, 5801, 5805, 5806, 5807, 5808, 5701, 5702, 5601, 5802, 5803, 5804, 5809, 6118, 6117, 3020, 3018, 3017, 3016, 3007, 3503, 3504, 3508, 3502, 3501, 3509, 6202, 6307, 6308, and 3019 in the City of Chicago in Cook County.
District No. 6 shall be comprised of all of the Townships of Leyden, River Forest, Oak Park, Cicero, Berwyn, Riverside, and Norwood Park in Cook County; and all of Census Tract 7606 in the City of Chicago in Cook County; and all of Census Tracts 8401, 8402, and 7701 in Addison Township in Du-Page County; and all of Proviso Township in Cook County except for Census Tracts 8190, 8189, 8188, 8187, 8186, 8185, 8180, 8184, 8181, 8182, 8179, 8183, 8169, 8168, and Block Groups 4 and 5 in Census Tract 8171.
District No. 7 shall be comprised of all of Census Tracts 2419, 2420, 2421, 2422, 2423, 2424, 2425, 2434, 2433, 2432, 2431, 2430, 2429, 812, 2428, 2803, 2804, 2805, 2806, 2807, 2808, 2809, 2810, 2811, 2812, 2813, 2814, 2815, 2816, 2817, 2701, 2702, 2707, 2708, 2828, 2829, 2830, 2831, 2832, 2833, 2834, 2835, 2836, 2837, 2838, 2839, 2840, 2841, 2842, 3301, 3302, 3303, 3304, 3305, 3401, 3402, 3101, 3102, 3103, 3104, 3105, 3106, 3107, 3108, 3109, 3110, 3111, 2709, 2710, 2317, 2316, 2315, 2601, 2704, 2703, 2818, 2706, 2711, 2712, 2713, 2714, 2608, 2705, 2418, 2435, 2436, 2801, 2802, 2410, 2426, 2715, 2820, 2821, 2822, 2823, 2824, 2825, 2826, 2827, 3112, 3113, 3114, 3115, 3001, 3002, 3003, 3010, 3011, 3012, 3013, 3014, 3009, 2901, 2902, 2903, 2719, 2819, 2718, 2717, 2716, 2904, 2913, 2914, 2915, 2843, 2916, 2917, 2918, 2919, 3008, 3015, 2905, 2912, 3206, 3205, 3204, 3203, 3202, 3201, 807, 808, 819, 809, 818, 817, 815, 813, 814, 816, 3006, 3005, 2925, 2924, 2923, 2927, 2926, 2909, 2921, 2922, 2910, 2911, 2906, 2920, 3004, 2609, 2907; and Block Group 2 of Census Tract 2412, in the City of Chicago in Cook County.
District No. 8 shall be comprised of all of Census Tracts 806K 703, 704, 705, 707, 708, 709, 710, 711, 719, 720, 2401, 2402, 2403, 2220, 2413, 2415, 2416, 2219, 2217, 2218, 2221, 2414, 2417, 2518, 2515, 2519, 2520, 2521, 2522, 2523, 2524, 2602, 2603, 2604, 2607, 2606, 2605, 2908, 2610, 2305, 2304, 2229, 2006, 2005, 1910, 2004, 2209, 2302, 2227, 2211, 2212, 2226, 2303, 2301, 2408, 2225, 2213, 2214, 2215, 2216, 2204, 2203, 2201, 2003, 2208, 2002, 2207, 2206, 2205; and Block Group 1 of Census Tract 2412; and all of Census Tracts 2411, 2210, 1709, 1801, 1802, 1803, 2228, 2224, 1904, 1905, 1906, 1907, 2407, 1911, 1912, 1913, 1914, 2501, 2502, 2503, 2504, 2505, 2506, 2507, 2508, 2509, 2510, 2511, 2512, 2513, 2306, 2307, 2308, 2309, 2310, 2311, 2312, 2313, 2314, 2318, 2514, 712, 2516, 2517, 2409, 2427, 2223, 2222, 2406, 2405, and 2404 in the City of Chicago in Cook County.
District No. 9 shall be comprised of all of Census Tracts 101, 102, 103, 104, 105, 106, 107, 108, 109, 301, 302, 303, 304, 305, 306, 307, 308, 309, 201, 202, 203, 204, 205, and 206; and Block Groups 1 and 6 in Census Tract 207; and all of Census Tracts 209, 401, 404, 405, 406, 513, 514, 515, 601, 602, 603, 604, 605, 606, 607, 608, 609, 610, 611, 612, 613, 614, 615, 616, 617, 618, 619, 620, 621, 622, 623, 624, 625, 626, 627, 628, 629, 630, 631, 632, 313, 314, 315, 316, 317, 318, 319, 320, 321, 310, 311, 312, 634, 633, 702, 718, 805, 713, 716, 717, 804, 810, 803, 715, 714, 701, 802, [849]*849801, 811, 706, 409, 410, and 501 in the City of Chicago in Cook County.
District No. 10 shall be comprised of all of the Townships of Evanston, New Trier, Northfield, Maine, and Niles in Cook County.
District No. 11 shall be comprised of all of Census Tracts 901, 902, 903, 1001, 1002, 1003, 1004, 1005, 1006, 1007, 1201, 1202, 1203, 1204, 1101, 1102, 1103, 1104, 1105, 1302, 1502, 1503, 1504, 1505, 1506, 1512, 1701, 1702, 1703, 1704, 1705, 1706, 1707, 1708, 1711, 1710, 7601, 7603, 7604, 7605, 7602, 1408, 1603, 1604, 1605, 1606, 1607, 1608, 1609, 1610, 1611, 1612, 1613, 2102, 2103, 2104, 2105, 2106, 2001, 1405, 1406, 1407, 1402, 1403, 1602, 1509, 1901, 1510, 1601, 1404, 1501, 1508, 1507, and 1909; and Block Groups 2, 3, 4, and 5 in Census Tract 207; and all of Census Tracts 208, 402, 403, 407, 408, 502, 503, 504, 505, 1511, 1903, 506, 507, 508, 509, 510, 511, 512, 2101, 2107, 2108, 2202, 1902, 1908, 1401, 1304, 1301, 1303, 1305, and 2109 in the City of Chicago in Cook County.
District No. 12 shall be comprised of all of the Townships of Wheeling, Elk Grove, Palatine, Schaumburg, Hanover, and Barrington in Cook County; and all of the Townships of Ela, Vernon, Deer-field, West Deerfield, and Libertyville in Lake County.
District No. 13 shall be comprised of all of the Townships of Marengo, Riley, Coral, Dorr, Grafton, Nunda, and Algonquin in McHenry County; and all of Lake County, except the townships of Ela, Vernon, Deerfield, West Deerfield, and Libertyville; and all of Kane County, except the Townships of Aurora, Sugar Grove, Big Rock, Batavia, and Geneva.
District No. 14 shall be comprised of all of DuPage County, except Census Tracts 8401, 8402, and 7701 in Addison Township.
District No. 15 shall be comprised of all of the Counties of Ford, Livingston, LaSalle, Grundy, Kendall, DeKalb, Wood-ford, Marshall, and Putnam; and all of the Townships of Aurora, Sugar Grove, Big Rock, Batavia, and Geneva in Kane County.
District No. 16 shall be comprised of all of the Counties of Boone, Winnebago, Stephenson, Ogle, and Jo Daviess; and all of Lee County, except the Townships of Palmyra, Nelson, South Dixon, Harmon, Marion, Hamilton, and East Grove; and all of McHenry County, except the Townships of Marengo, Riley, Coral, Dorr, Grafton, Nunda, and Algonquin.
District No. 17 shall be comprised of all of the Counties of Will, Kankakee, and Iroquois; and all of Bloom Township, except the Villages of Homewood and Flossmoor in Cook County.
District No. 18 shall be comprised of all of the Counties of Stark, Peoria, Knox, Mason, Tazewell, Cass, Schuyler, and Brown; and all of Bureau County, except the Townships of Fairfield, Greenville, Gold, and Manilus.
District No. 19 shall be comprised of all of the Counties of Hancock, McDonough, Henderson, Warren, Mercer, Rock Island, Fulton, Henry, Whiteside, and Carroll; and all of the Townships of Fairfield, Greenville, Gold, and Manilus in Bureau County; and all of the Townships of Palmyra, Nelson, South Dixon, Harmon, Marion, Hamilton, East Grove in Lee County; and all of the Townships of Lima, Mendon, and Ursa in Adams County.
District No. 20 shall be comprised of all of the Counties of Macoupin, Jersey, Calhoun, Greene, Pike, Scott, Morgan, and Sangamon; and all of Adams County, except the Townships of Lima, Men-don, and Ursa; and all of Madison County, except the Townships of Wood River, Fort Russell, Chouteau, Edwardsville, Granite City, Venice, Nameoki, Collins-ville, Jarvis, St. Jacob, and Helvetia; and all of Montgomery County, except the Townships of Audubon, Nokomis, Witt, Filmore, South Filmore, East Ford, Grisham and Hillsboro.
[850]*850District No. 21 shall be comprised of all of the Counties of Champaign, Piatt, McLean, DeWitt, Logan, and Menard; and all of Macon County, except the Townships of Mount Zion, and Milan.
District No. 22 shall be comprised of all of the Counties of Vermillion, Edgar, Clark, Douglas, Moultrie, Christian, Shelby, Coles, Cumberland, Effingham, Jasper, Crawford, Clay, Richland, Lawrence, Fayette, Wayne, Edwards, and Wabash; and all of the Townships of Mount Zion, and Milan in Macon County, and all of the Townships of Audubon, Nokomis, Witt, Filmore, South Filmore, East Fork, Grisham, and Hillsboro in Montgomery County.
District No. 23 shall be comprised of all of St. Clair County; and all of the Townships of Wood River, Fort Russell, Chouteau, Edwardsville, Granite City, Venice, Nameoki, Collinsville, Jarvis, St. Jacob, and Helvetia in Madison County.
District No. 24 shall be comprised of all of the Counties of Alexander, Pulaski, Massac, Union, Johnson, Pope, Hardin, Jackson, Williamson, Saline, Gallatin, Randolph, Perry, Franklin, Hamilton, White, Jefferson, Washington, Monroe, Marion, Clinton, and Bond.
The terms “census tract”, “enumeration district” and “block group” used herein are those terms as defined by the 1970 Population Census.
[851]*851
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" 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[853]*853APPENDIX 3 CHICAGO CITY part 3 MAP OF "CHICAGO" CONGRESSIONAL DISTRICTS CA45093
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