Hall v. St. Helena Parish School Board
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Opinions
GODBOLD, Circuit Judge:
We have before us appeals from three district court decrees covering thirty-six parish school systems and two city school systems, all in the state of Louisiana. These cases were submitted and argued April 21, 1969, two years after the en banc decision of this court in Jefferson II,
I. Background
Twenty-nine of the districts are ap-pellees in appeals from an en banc decision 3 of the District Court for the Western District of Louisiana, which declined to order modification, requested on the authority of Green in existing desegregation plans.4
Eight parishes are appellees in similar appeals from a decree of the District Court for the Eastern District of Louisiana.5
The Tangipahoa Parish School Board is appellant in an appeal from another decree of the Eastern District6 directing it to change from a Jefferson-decree freedom of choice plan to one calling for the assignment of students “by the adoption of geographic attendance zones, or pairing of classes, or both.”
We begin with principles both basic and familiar to all who are concerned with the complex problem of ending the dual school system in the South. [807]*807There can be no doubt of the duty of school boards to act affirmatively to abolish all vestiges of state-imposed segregation of the races in the public schools. United States v. Indianola Municipal Separate Sch. Dist., 5 Cir. 1969, 410 F.2d 626 [1969]; Henry v. Clarksdale Municipal Separate Sch. Dist., 5 Cir. 1969, 409 F.2d 682 [1969]; Adams v. Mathews, 403 F.2d 181 (5th Cir. 1968); Jefferson II, supra.
The respective burdens and roles of school boards and district courts are articulated in Green itself:
* * * The burden on a school board today is to come forward with a plan that promises realistically to work, and promises realistically to work now.
The obligation of the district courts, as it always has been, is to assess the effectiveness of a proposed plan in achieving desegregation. There is no universal answer to complex problems of desegregation; there is obviously no one plan that will do the job in every case. The matter must be assessed in light of the circumstances present and the options available in each instance. It is incumbent upon the school board to establish that its proposed plan promises meaningful and immediate progress toward disestablishing state-imposed segregation. It is incumbent upon the district court to weigh that claim in light of the facts at hand and in light of any alternatives which may be shown as feasible and more promising in their effectiveness. Where the court finds the board to be acting in good faith and the proposed plan to have real prospects for dismantling the state-imposed dual system “at the earliest practicable date,” then the plan may be said to provide effective relief. Of course, the availability to the board of other more promising courses of action may indicate a lack of good faith; and at the least it places a heavy burden upon the board to explain its preference for an apparently less effective method. Moreover, whatever plan is adopted will require evaluation in practice, and the court should retain jurisdiction until it is clear that state-imposed segregation has been completely removed.
88 S.Ct. at 1694-1695, 20 L.Ed.2d at 724.
If under an existent plan there are no whites, or only a small percentage of whites, attending formerly all-Negro schools, or only a small percentage of Negroes enrolled in formerly all-white schools, then the plan, as a matter of law, is not working. Henry v. Clarksdale, supra; Adams v. Mathews, supra.
The good faith of a school board in acting to desegregate its schools is a necessary concomitant to the achievement of a unitary school system, but it is not itself the yardstick of effectiveness.7
The majority of the school boards involved in these appeals did not begin any type of desegregation of their schools prior to being ordered to do so for the 1965-1966 school year.8 All have been operating for the 1967-68 and 1968-69 school years under Jefferson-decree freedom of choice plans for pupil assignment, which under numerous decisions of this circuit are required to be uniform.
All now know, judges, lawyers and school boards, that freedom of choice, Jefferson variety or otherwise, is not a constitutional end in itself but only a means to the constitutionally required [808]*808end of the termination of the dual school system. Green, supra; Jefferson II, supra. Since Green this court explicitly has rejected freedom of choice plans that were found to be demonstrably unsuitable for effectuating transition from dual school systems to unitary nondiscriminatory systems. See, e. g., Anthony v. Marshall County Bd. of Educ., 5 Cir. 1969, 409 F.2d 1287 [1969]; United States v. Greenwood Municipal Separate School Dist., 406 F.2d 1086 (5th Cir. 1969). See also Graves v. Walton County Bd. of Educ., 403 F.2d 181, 189 (5th Cir. 1968); Bd. of Public Instruction of Duval County v. Braxton, 402 F.2d 900 (5th Cir. 1968).
II. The Western District Cases
The Western District Court, sitting en banc, found that the operation of Jefferson-type freedom of choice in the school districts before it “has real prospects of dismantling the dual system of schools at the earliest practicable date * * and concluded that the best method available to eradicate the dual system of schools in these districts is freedom of choice.9
Appellants in the Western District cases contend that the statistical record manifestly reveals that the dual system continues and that freedom of choice has failed to produce meaningful results. They urge that the statistical record requires reversal when considered in light of Green and the cases in this circuit following Green.
The appellee school boards insist that Green does not foreclose the continuation of their Jefferson-decree freedom of choice plans. They read the statistics as revealing that progress, though in most instances statistically nominal, has been made toward the elimination of the dual system.
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GODBOLD, Circuit Judge:
We have before us appeals from three district court decrees covering thirty-six parish school systems and two city school systems, all in the state of Louisiana. These cases were submitted and argued April 21, 1969, two years after the en banc decision of this court in Jefferson II,
I. Background
Twenty-nine of the districts are ap-pellees in appeals from an en banc decision 3 of the District Court for the Western District of Louisiana, which declined to order modification, requested on the authority of Green in existing desegregation plans.4
Eight parishes are appellees in similar appeals from a decree of the District Court for the Eastern District of Louisiana.5
The Tangipahoa Parish School Board is appellant in an appeal from another decree of the Eastern District6 directing it to change from a Jefferson-decree freedom of choice plan to one calling for the assignment of students “by the adoption of geographic attendance zones, or pairing of classes, or both.”
We begin with principles both basic and familiar to all who are concerned with the complex problem of ending the dual school system in the South. [807]*807There can be no doubt of the duty of school boards to act affirmatively to abolish all vestiges of state-imposed segregation of the races in the public schools. United States v. Indianola Municipal Separate Sch. Dist., 5 Cir. 1969, 410 F.2d 626 [1969]; Henry v. Clarksdale Municipal Separate Sch. Dist., 5 Cir. 1969, 409 F.2d 682 [1969]; Adams v. Mathews, 403 F.2d 181 (5th Cir. 1968); Jefferson II, supra.
The respective burdens and roles of school boards and district courts are articulated in Green itself:
* * * The burden on a school board today is to come forward with a plan that promises realistically to work, and promises realistically to work now.
The obligation of the district courts, as it always has been, is to assess the effectiveness of a proposed plan in achieving desegregation. There is no universal answer to complex problems of desegregation; there is obviously no one plan that will do the job in every case. The matter must be assessed in light of the circumstances present and the options available in each instance. It is incumbent upon the school board to establish that its proposed plan promises meaningful and immediate progress toward disestablishing state-imposed segregation. It is incumbent upon the district court to weigh that claim in light of the facts at hand and in light of any alternatives which may be shown as feasible and more promising in their effectiveness. Where the court finds the board to be acting in good faith and the proposed plan to have real prospects for dismantling the state-imposed dual system “at the earliest practicable date,” then the plan may be said to provide effective relief. Of course, the availability to the board of other more promising courses of action may indicate a lack of good faith; and at the least it places a heavy burden upon the board to explain its preference for an apparently less effective method. Moreover, whatever plan is adopted will require evaluation in practice, and the court should retain jurisdiction until it is clear that state-imposed segregation has been completely removed.
88 S.Ct. at 1694-1695, 20 L.Ed.2d at 724.
If under an existent plan there are no whites, or only a small percentage of whites, attending formerly all-Negro schools, or only a small percentage of Negroes enrolled in formerly all-white schools, then the plan, as a matter of law, is not working. Henry v. Clarksdale, supra; Adams v. Mathews, supra.
The good faith of a school board in acting to desegregate its schools is a necessary concomitant to the achievement of a unitary school system, but it is not itself the yardstick of effectiveness.7
The majority of the school boards involved in these appeals did not begin any type of desegregation of their schools prior to being ordered to do so for the 1965-1966 school year.8 All have been operating for the 1967-68 and 1968-69 school years under Jefferson-decree freedom of choice plans for pupil assignment, which under numerous decisions of this circuit are required to be uniform.
All now know, judges, lawyers and school boards, that freedom of choice, Jefferson variety or otherwise, is not a constitutional end in itself but only a means to the constitutionally required [808]*808end of the termination of the dual school system. Green, supra; Jefferson II, supra. Since Green this court explicitly has rejected freedom of choice plans that were found to be demonstrably unsuitable for effectuating transition from dual school systems to unitary nondiscriminatory systems. See, e. g., Anthony v. Marshall County Bd. of Educ., 5 Cir. 1969, 409 F.2d 1287 [1969]; United States v. Greenwood Municipal Separate School Dist., 406 F.2d 1086 (5th Cir. 1969). See also Graves v. Walton County Bd. of Educ., 403 F.2d 181, 189 (5th Cir. 1968); Bd. of Public Instruction of Duval County v. Braxton, 402 F.2d 900 (5th Cir. 1968).
II. The Western District Cases
The Western District Court, sitting en banc, found that the operation of Jefferson-type freedom of choice in the school districts before it “has real prospects of dismantling the dual system of schools at the earliest practicable date * * and concluded that the best method available to eradicate the dual system of schools in these districts is freedom of choice.9
Appellants in the Western District cases contend that the statistical record manifestly reveals that the dual system continues and that freedom of choice has failed to produce meaningful results. They urge that the statistical record requires reversal when considered in light of Green and the cases in this circuit following Green.
The appellee school boards insist that Green does not foreclose the continuation of their Jefferson-decree freedom of choice plans. They read the statistics as revealing that progress, though in most instances statistically nominal, has been made toward the elimination of the dual system. They urge that the district court appropriately could conclude that the uniform Jefferson-decree freedom of choice plans under which they are operating do provide the effective relief referred to by Green, because, in the language of Green, they are operating in good faith and under plans which have real prospects for dismantling the state-imposed dual system “at the earliest practicable date.” 88 S.Ct. 1689, 20 L.Ed.2d at 724.
We turn to the facts. In the Appendix to this opinion we set out the best statistical data made available to this court for the 1967-68 and 1968-69 school years, and such data as presently is available for 1969-70 (recognizing that the latter necessarily is not complete: see note 2. to the Appendix.) In the current school year, 1968-69, in every one of these school districts there is at least one all-Negro school, in most districts many more than just one.
In all of the twenty-nine districts, for the current school year, only two white students exercised their freedom of choice by electing to attend all-Negro schools. To the extent data is available for the 1969-70 school year, from choice forms already exercised and reported to us since oral argument of these cases, no change of substantial consequence in this situation can be projected. See Appendix.
The number of Negro students attending formerly all-white schools has risen slightly since the adoption of the Jefferson-decree plans, but for the current school year the percentage this represents of the total Negro student population is minimal — only five of these twenty-nine systems have more than ten percent of their Negro children attending formerly all-white schools. Four parishes have less than one percent integration.
In no instance does the data made available to us for expected 1969-70 pupil assignment vary the situation existent for the current year sufficiently that compliance with constitutional standards can be projected.
[809]*809We do not abdicate our judicial role to statistics. But when figures speak we must listen. It is abundantly clear that freedom of choice, as presently constituted and operating in the Western District school districts before us, does not offer the “real prospect” contemplated by 'Green, and “cannot be accepted as a sufficient step to ‘effectuate a transition’ to a unitary system.” 391 U.S. 430, 88 S.Ct. at 1696, 20 L.Ed.2d at 726-727.
In addition the boards are required to examine other alternatives. The presence of other and more promising courses of action at the least may indicate lack of good faith by the board and place a heavy burden on the board to explain its preference for an apparently less effective method. Green, at 391 U.S. 430, 88 S.Ct. 1689, 20 L.Ed.2d 724. If there are reasonably available other ways promising speedier and more effective conversion to a unitary non-racial system, freedom of choice must be held unacceptable. Id. 391 U.S. 430, 88 S.Ct. 1689, 20 L.Ed. at 725. Anthony v. Marshall County, supra; United States v. Greenwood, supra.
W,e reverse and remand these cases to the district court in order that a new plan may be put into effect in each school district. The obligation is upon the school boards to come forward with realistic and workable plans, and the assessment and initial review and approval or rejection of each plan is for the district court, not for this court, removed as we are from “the circumstances present and the options available in each [of twenty nine] instance[s].” Green, supra, 391 U.S. 430, 88 S.Ct. 1689, 1695, 20 L.Ed.2d at 724; Anthony v. Marshall County, supra; United States v. Greenwood, supra; Adams v. Mathews, supra; Bd. of Public Instruction of Duval County v. Braxton, supra; Henry v. Clarksdale, supra.
There are many methods and combinations of methods available for consideration, either on a district-by-distriet basis or on a uniform basis if the district court so directs. Some of these are geographic zoning if it tends to disestablish the dual system, Davis v. Bd. of School Com’rs of Mobile, Ala., 393 F.2d 690 (5th Cir. 1968),12 pairing of grades or of schools, educational clusters or parks, discontinuance of use of substandard buildings and premises, rearrangement of transportation routes, consolidation of schools, appropriate location of new construction, and majority-to-minority transfers. The resources of the Educational Resources Center for School Desegregation, at New Orleans, are available to the boards and may be utilized.13 We set out in the margin the [810]*810approach recently taken by the United States District Court for the District of South Carolina, sitting en banc in Whittenberg v. Greenville County School District, 298 F.Supp. 784 (D.C.S.C. March 31, 1969) a case concerning 22 of the 93 school districts in South Carolina.14
We are urged by appellants to order on a plenary basis for all these school districts that the district court must reject freedom of choice as an acceptable ingredient of any desegregation plan. Unquestionably as now constituted, administered and operating in these districts freedom of choice is not effectual. The Supreme Court in Green recognized the general ineffectiveness of freedom of choice.15 But in that case, concerning [811]*811only a single district having only two schools, the court declined to hold “that ‘freedom of choice’ can have no place in * * * a plan” that provides effective relief, and recognized that there may be instances in which freedom of choice may serve as an effective device, and remanded to the district court with directions to require the board to formulate a new plan.16
While we have directed most of our discussion to pupil assignment, integration of faculty is of equal importance, and the boards must come forward with affirmative plans in that regard. “ [ T] he school board must do everything within its power to recruit and reassign teachers so as to provide for a substantial degree of faculty integration,” which includes withholding of teacher contracts if necessary, United States v. Indianola, supra; United States v. Greenwood, supra. The pattern of teacher assignments to a particular school must not be identifiable as tailored for a heavy concentration of either Negro or white students. Davis v. Mobile County, supra; United States v. Greenwood, supra; United States v. Indianola, supra.
Also a plan which will “effectuate a transition to a racially nondiscriminatory school system” must include effectual provisions concerning staff, facilities, transportation and school activities — the entire school system.
III. The Eastern District Cases
In the Eastern District cases the district judge concluded that freedom of choice was working well and was the best available method for the school boards to reach their constitutional obligations.
Appellants and the school boards make the same contentions in these cases as were made in the Western District cases. Again, thé statistical evidence makes abundantly clear that the freedom of choice plans as presently constituted, administered and operating, are failing to eradicate the dual system. See Appendix. For the current year not one of these districts has as many as ten percent of its Negro students enrolled in formerly all-white schools. The 1969-70 data shows that Iberville Parish has achieved ten percent, up from 9.2% for the current year. In all these districts no white student chose to attend an all-Negro school in the current year, and none has chosen an all-Negro school for 1969-70. Forty-six all-Negro schools exist in these parishes in. 1968-69. As in the Western District, the partial 1969-70 data supplied to this court does not indicate any real chance of attainment of constitutional standards in 1969-70. The boards must adopt new plans.
In addition, in evaluating the plans before him the district judge did not apply the standard of whether the plans are working but rather that of whether they could work. This is an erroneous standard. When testing the sufficiency of a plan that has been in operation sufficiently long to produce meaningful empirical data, that data must be considered and a determination [812]*812made of whether the plan is effectuating a transition to a racially non-discriminatory school system. And Green requires the district judge to weigh the existing plan in the light both of the facts at hand and of any alternatives which may be shown as feasible and more promising. The district court must consider the alternatives.
Also the district court erred in holding that segregation which continues to exist after the exercise of unfettered free choice is “de facto” segregation and as such constitutionally permissible.
These cases must be reversed and remanded under the same directions as the Western District cases.
IV. The Tangipahoa Parish Case
Pursuant to Green the district court required the Tangipahoa School Board to present a new plan to replace the existing freedom of choice plan which on October 15, 1968 it found to be ineffective. The court conducted hearings, similar to those now mandated to be held in the Western District and for the other Eastern District cases, and approved a new plan. This court has said repeatedly what we say in this opinion, that the responsibility for structuring and administering existing and new plans for disestablishing the dual system is upon the school boards and the administrators, and the primary responsibility for assessing and reviewing the plan and adopting necessary changes is upon the district court on the scene rather than at the appellate level. In the Tangipahoa case the district court correctly applied this policy, after a review of the facts. We affirm its decision.
V.
Moore v. Tangipahoa Parish, No. 27391, is affirmed. All other eases are reversed and remanded to the district courts with the following instructions.
(a) These cases shall receive the highest priority.
(b) No later than thirty days from the date of the mandate each school board shall submit to the district court a proposed new plan for its school district to be effective with the commencement of the 1969-70 school term. Provided, however, if the district oeurt desires to require a uniform type of plan, or a uniform approach to the formulation of plans, or issue instructions to the boards of methods that it will or will not consider, or other appropriate instructions, it shall enter its order to that effect within ten days of the date of the mandate. If the district court enters such an order the maximum time for filing plans shall be thirty days from the date of such order.
(e) The parties shall have ten days from the date a plan is filed with the district court to file objections or suggested amendments thereto.
(d) For plans as to which objections are made or amendments suggested, or which in any event the district court will not approve without hearing, the district court shall commence hearings beginning no later than ten days after the time for filing objections has expired.
(e) New plans for all districts effective for the beginning of the 1969-70 school term shall be completed and approved by the district courts no later than July 25, 1969.
Because of the urgency of formulating and approving plans to be effective for the 1969-70 school term it is ordered as follows. The mandate of this court shall issue immediately. This court will not extend the time for filing petitions for rehearing or briefs in support of or in opposition thereto. Any appeals from orders or decrees of the district court on remand shall be expedited. Any appeal may be on the original record. The record on any appeal shall be lodged with this court and appellant’s brief filed, all within thirty days of the date of the order or decree of the district court from which the appeal is taken.
[813]*813APPENDIX
[814]*814
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" 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" 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" 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JnQDqdRcVxgZ6lhnNV9p4fjpjIwK8Js1KqeSKiNRFxG+PS6BeErkkN0S6TRG5uSISHJzJSyX9iPV61iV6UEz9RiTinBIRpkSPF6WSgxQZ4yDjC9M0zMOPI6Os0YPQXHHzMcYj1rf6c4xHPGpdntesrzjxdNZiAzPbWDC+XFZqU5WldiP2FR+KyJU3RC7JS7lAptQCf1xkqhmzlj43Lp1gRuRIU6TZjB2qv8SMrLhTEhxtmlKL5brZkh/Ke3o33gcqYNoi/v4WnJmH61fjgMFsgPQ6sLoEcP734M3VZXp/tgmSzKEX8fBcH4Lctjlf+Am0kp0uADa9CViowVWvn8A68u5NmNMa75zT/wrThX8cLYcs8AK6gIwkfbQ5A7XxFwjWIoM3Ne+Qd+qegTZA0rxmjva8bzh0jj0Wh+0KMOriJsK0+ud+BpNdHbHGZZa1uguffBOmP+VGoSxH07Bs1MnpiON4eC6s5uD1N3sOVSTICTQ17cFqANCxCAk0I1+ExpQfB2wBD9egPuVj7DpHRt8PTzWAbxbkHo1WxJq2ueTBc27uffxjunK31wxg+hGX0REfUz14wOMNmFbQsh9Lh9bAhP0YYDNNF2i8lRGw+67XnnzFm2j9POaMu0xo0DnLn36F6iporTswu5qHXNTnEu92OprLnWS91gt8ak4Yn/8btg+6C76Oi+EDSxD6jyLHg37JLJLaPeSgdWbdKmhWFCbwgjh40zdCW28OgqRrtR66D14/3l9leNz5wnX43ip8+btxcjY2409C4+tWFM38kfy1VDG0wPOqoBEJbbskam6H3kbtXBeeOAldL05yhAZq9Yzmweic9Fu0jjnUrtwL7eTQcQKXUaapxVodI4BXZjQcDbn+SxVD7jWRjgjvmRF/6qwEn12Jj89AxGVOPKbiiYopEVeJeMxIOPMy4+a4TddFfMyQHdFNEXHHRa5FiekpkQezCOK7NG52rlVAuyESiGjmJGBcutRjaFqJeEokIDOHhm+IBMxJOPM1xg2cm1Mi8nDp9RrX5JL0fBF3RoSZzKsY2rW1S+eqoAUt89HClIQ0RW6I3BTxmmIml5XCoWP4JZFw5uW3j5vHt0RE5iqhBd6c+CKi58qh3bw0VQXNUyLyXhHxZkT0uMglkZVsoHBG5A2R+ThVEQlnwrmz5vGmiHRnYmg+IiFzBso1uSS+az5sRUIZL0K7uXa6Glrm4i0RuSS+KkK7EjWspog3FxdkiIjQNA3LQHOZEY8p6dI00NaSib0b3yQikp7edaGDxFT/FfO3ZxMPRD6wYsNKDToKFCw5ZrulN4FvxHE3sRC64CYyfNcFHJ9uPDuMmdGnICOPoIVSLWZutGCpARtXk/DeNNjXYVFg1YytDgSzXWRUwEuWtAEBISGcTbbI4+/1qP/BUTj+6Qi+DxvwcyC+GiYNjdbdldAQcHvgi0PPmDqNOOZwQ5PWKVJP/wwenNS4EWsZFbhw4kNgfcJN0tNcbzl0TlpR8nc50Z4jewoRQzObuErSaFa8RLOr1YKZcZj6kUvzGgAzLjUgdE7CuGH9pcN6Y5LufAPs7MIwsEmmgYYp9kK1xTHqFyuweXQ9mHraZUT5BGb9p1xC5/0aFLSsWQCmU1Lmxixg5D5WlEximBd4mkk8CCMw9SsazC43I0JIPqbulkOzCT+P2I9A624X1fAg2jwmG38n+iEby9TcE27cpDWMdaEx19WJU3mXh/5D6N3t0NyIF77TRJ/L9TipDLRqshSgTJOObrTrBsBr4J/3YnmKB627XFjacIw+PDKlkQMLcPJ9mmN/DcC1lNTSeiyTzcgmZCbyIaC1HJR3HjYtiAaZg8vU/tk74MmvQOd+B2B2mQaPGCnpQ5/VCNiP0YqzcIx6z0Gw7rYZbZyhkcznl02YukP6lratTVq6jPwHsPKVDzGFEzQP/y8AljaaJ86zdrxwf7IZ1EfeA+4LGtx7ALBp1Boo/SRMe6cxbWl8BeoB1EfuMzF7DwmjQNfLngUNUWq0jM6LVW/B5UWAtz0COBr7PQ5Wy4pDBRMwcxqmE4lP/bnPw9wYjI9oyDrWDCbjj9cArNrZbLcsNRNgNmgypmBEPQLQOAwrEzD1Eow94AJM/EY/zvgKgPKWp/sSM1N9ZUcAnRufBOjaueFj61LbJITx0xoVWKiTybccjFaCygXgvYey0RQk+hO5PBcwgtRosKlZmp5DrwmOmwq2NTRJDh3x4PihimCuTXTA5sSsFY0Rb4cAjhm4UxSn67fpOjBhNKu2Aa3kKHO9fwpsA8vgsZGRKC5nS0pjdmE1HC5uaNYXvf7LXnQo41U5264mZUF+2x+QP2L8KXSUBc7PktC/rU3W+jAoB9DhPHz3Tos3HnfoqAMmZqtlY1YvTKYQD1VqgPnwy0R1FjP/xdkIh82iTQDI0jsclgGF/IrDmrJg/jIpXUwnnWoIjDzgEJivzczvW0Izc86ZDizZMa+lLEQ14L/7os2S0uCh/b4c7A+i04Xp9HfFf+7/0ixWvLW8G1CuprbI28jZLA1RauMBHGsBK46ps/JQGuZ81Fii5qYgmg1G4bTBItB4GtRZm8Zcqg0vaxrkhratoTWCvqpn0iOmzZ9TI3HTlelDNHQL7nqXG9eZt2z0PGZ8TWsGIkF6QtLfTEcHKldTb4eAVj9Wh6+NQN2Lllg24y5qqgv/UcejXrxb8X5zQj/rkiyKnOTlBI/xNiaIRmHzZUfNnzv1tqAxa8GBjgdTLo05H2gEybSd+QhGYFE58eLwSc0dgKKmE71cB7BpAHU9AuARvteJBwD3se1AazAeHQpaELXk+neSivSimSxZRjhoTIULUTtzFeQOedL01p95iSLEK9uBBoQwy2J0/toCYzbpKs00MGEa3nJKnXMi9S0ZkrxgIw7yjEs/9WGhdaNRzAEOmTqDkau5UDZP6nxMlXEqCFQZV8kiXQ+AQ852oEFYNEwrOTVyrAKr5NrgXy5J/w6c+KSvk05kCGhPTxR5+Wge0+2tU4I/zT37UVp3gTTIJjLEyuNo0UHKSlGJoEStYLEkNTf7aEW96ZORErveFrTNZlEtzp4tsOq6wCoGGkRdK8cYenpPkdepf6XIvVxkFamo7+UB8H9BJ++EboiJqpM/vrJpFJZwwXPFmFaBU6u6fzleOy9sC1qZi8RMTwLgJ7/uFIMt5xnhekUmh6B5leyhyxAVmhHfbIuqNf1KqGFXuLysjlHS+QK/GO6gW2D95aN5Tr1KVLamqY8YPdvhoXXvyMmWADVewDZZVJ6VskJzy3NZduGF3NZza4cUpeCLB7sVeQ5JS55xVbRlxltRq9KoOkORbUufdGkwacGYzkmw2CG0UmB+nqGcklAlvLALlkNvlN49Voq/I2hltP5KgVW0svytMm2SbggaukFunNozaFecrcMkouYUHeKtEPS3im/2DJpTZF1czHN0VXbXFqBbIQHfNY27BdYRP8957KslMUMHjtg067ll4J55s4mN0QbS/YnwKEVNYNqBfPfas1IrkMfdJWid7GOIT4NkoVbmNnogdfQQgUrCFA0/nGKgV6i7yeTppd/ssNSKKwh/NcewpThleAVORP+qhLdnFbpmDxHIr3oRfUVmIRFBG+j3OX9ev1V4Q556pbDwXSsLmCY/9XuYUiusPMp2e7oY6I0iz67gONGTl3oTQatWESunsdyzZsorBNJWnjOab5AxrdsA3HSK0AZRULVqzlCJe6i2nef8b9/R5bHP+wAcTCcSQStzYRTTT5pFXomH+mLBv9vNcxx7sSITg8lqF6ENJp1nrBYq1C+Jto3eH93Ouc0tsry7ZFAv9NDikqhMZ3XKbpdnUqz74b5sWecY8ql8kHwIKN1PbTbLAqbISf3eGpoqjBTd8Lt35UNl/V1U0WqxAjwg2foveUVoJS09oZfyUrFGyffYReHLoK4VU9x33ChluwhtEL2nwFGXijK8i36BZRc4LW9woJabehgCWkG81uV9hUA3PvJCnjVSHGHeWXUtRmQ5Mu0XoQ1UTs8vNxtlhmfFMjrw3UKYxVed8lxsD8hZmm05vfu98WLtFdc7JQPMdOTDL5WXk18WxZXWdgFY9UreDaBwPM/pHMz7btBlEqWR3IwZ4uaQJRUSrwSc4rtOZRe9/jfe/1COtXpg8r1FaNcLruHzpV3jv/zLCouLD9gAfCgbfEtyTxdYzr/JMRaX83Oo2IvXcx0onFstrsmjknUBaPnbgqaKo7o6WmC5RXmMf6+XZXRV5Qq8TCl4a2hFZAGq2A0+q/OstYJoRAqtdhANc8A9TKTO81YhVqHXFteWRUXhgblkyS5j+iVTdy6gxFoWfWro0sSqaEtoEy2/OBkWYnm1j+SBFAOp6oG9jIbR8yhQ4o2rT3cUDesKIuDa9kSXQ7S1+xbyHHHz2wW70C8K1blt2locM1IM0joV5i4ELsNh7QhQn5Spr/X8Yj9Fi1fzFxP33r6+DRelO6TeENCKJA9fuF2h7Qv1/n/HbfOr+pjeIQAAAABJRU5ErkJggg==" width="1230"/>
[818]*818
[819]*819
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" 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Cite This Page — Counsel Stack
417 F.2d 801, Counsel Stack Legal Research, https://law.counselstack.com/opinion/hall-v-st-helena-parish-school-board-ca5-1969.