Hamilton v. State
This text of 152 S.W. 1117 (Hamilton v. State) is published on Counsel Stack Legal Research, covering Court of Appeals of Texas primary law. Counsel Stack provides free access to over 12 million legal documents including statutes, case law, regulations, and constitutions.
Opinions
Findings of Fact.
JENKINS, J.
Some time prior to 1804, the Spanish government granted to Joaquin Galan in what is now Webb county, Tex., a tract of land shown on the first map hereinafter set out, with corners on the Rio Grande marked on said map “Rincon de Galan” and “San Pedro creek,” with back corners shown on said map at Serrito Prieto and El Almud. In 1805 Galan sold this land to Manuel Garza. In 1810 the Spanish government disap-propriated the front part of this Galan tract for the purpose of establishing the town of Palafox. The part disappropriated extended back 30,000 varas on a line parallel with the general course of the river, and is shown on the map as that part lying between the tract marked Joaquin Galan, patented October 4, 1898, and the Rio Grande. The town of Palafox was destroyed by Indians and its records burn.ed in 1818. As compensation to Garza, the government granted to him a tract of land lying above the town of Pala-fox, known as Balconeitas, and shown on [1119]*1119said map as Joaquin Galan, patented June 28, 1887. January 8, 1862, Daniel Euggles, as assignee of said Garza, recovered a judgment against the state of Texas for that portion of the lower Galan tract shown on said map as Joaquin Galan, patented October 4, 1$98. On March 13, 1872, the said Euggles covered judgment against the state of Texas in the district court of Webb county for the upper Galan tract, and the disappropriated portion of the lower Galan tract, with boundaries as indicated on said map. This judg-mentwas void for want of jurisdiction. The land in controversy is that part of the said disappropriated tract shown on said map as “Claude Hamilton land in controversy.” The state brought this suit for the land in controversy, claiming the same as public free school land, and for rents on same for a period of 17 years, at the rate of 10 cents per acre . per annum.
The defendants pléaded not guilty and re lied upon outstanding title by reason of Spanish grants alleged to have been made as follows: One porcion to Joaquin Galan, three porciones to Placido Herrera, and three por-ciones to Antonio Guerra, and a grant to Eafaél Enriquez; said porcions alleged to be of the width of 1,000 varas each, and ex-lending back from the river 30,000 varas; :and-the issue in this ease was as to whether or not there were such Spanish grants, and, if so, did they or either of them cover the land in controversy or any portion of the same. There was a judgment for the state for the eastern portion of the land in controversy, 5,085 varas east and west by 6,504 varas north 'and south, amounting to '5,857 acres of land, and for $6,000 rent. The western boundary of the tract recovered by the state is indicated on said map by a dotted line, running through the tract in controversy. The map above referred to is as follows:
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Findings of Fact.
JENKINS, J.
Some time prior to 1804, the Spanish government granted to Joaquin Galan in what is now Webb county, Tex., a tract of land shown on the first map hereinafter set out, with corners on the Rio Grande marked on said map “Rincon de Galan” and “San Pedro creek,” with back corners shown on said map at Serrito Prieto and El Almud. In 1805 Galan sold this land to Manuel Garza. In 1810 the Spanish government disap-propriated the front part of this Galan tract for the purpose of establishing the town of Palafox. The part disappropriated extended back 30,000 varas on a line parallel with the general course of the river, and is shown on the map as that part lying between the tract marked Joaquin Galan, patented October 4, 1898, and the Rio Grande. The town of Palafox was destroyed by Indians and its records burn.ed in 1818. As compensation to Garza, the government granted to him a tract of land lying above the town of Pala-fox, known as Balconeitas, and shown on [1119]*1119said map as Joaquin Galan, patented June 28, 1887. January 8, 1862, Daniel Euggles, as assignee of said Garza, recovered a judgment against the state of Texas for that portion of the lower Galan tract shown on said map as Joaquin Galan, patented October 4, 1$98. On March 13, 1872, the said Euggles covered judgment against the state of Texas in the district court of Webb county for the upper Galan tract, and the disappropriated portion of the lower Galan tract, with boundaries as indicated on said map. This judg-mentwas void for want of jurisdiction. The land in controversy is that part of the said disappropriated tract shown on said map as “Claude Hamilton land in controversy.” The state brought this suit for the land in controversy, claiming the same as public free school land, and for rents on same for a period of 17 years, at the rate of 10 cents per acre . per annum.
The defendants pléaded not guilty and re lied upon outstanding title by reason of Spanish grants alleged to have been made as follows: One porcion to Joaquin Galan, three porciones to Placido Herrera, and three por-ciones to Antonio Guerra, and a grant to Eafaél Enriquez; said porcions alleged to be of the width of 1,000 varas each, and ex-lending back from the river 30,000 varas; :and-the issue in this ease was as to whether or not there were such Spanish grants, and, if so, did they or either of them cover the land in controversy or any portion of the same. There was a judgment for the state for the eastern portion of the land in controversy, 5,085 varas east and west by 6,504 varas north 'and south, amounting to '5,857 acres of land, and for $6,000 rent. The western boundary of the tract recovered by the state is indicated on said map by a dotted line, running through the tract in controversy. The map above referred to is as follows:
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" width="1586"/>
[1120]*1120The following map shows the location of the Galan, the Herrera, and the Guerra alleged porciones, and the alleged Enriquez grant, as claimed by appellants; appellants claiming that the Enriquez grant is bounded' on the east by the Antonio Guerra, as shown on said map, extending bach 30,000 varas, with its upper corner on the river south 68 east of Serrito de los Apaches, which location mahes the Enriquez include a portion of the lower Galan tract, and also a portion of the upper Galan tract, known as the Bal-coneitas grant:
Opinion.
The record in this case is voluminous, and it appears from said record that six days were consumed in hearing the evidence. Appellants have, filed a brief of 213 pages, in which they discuss seriatum their 33 assignments of error. Notwithstanding the size of the record and the number of assignments, to our mind the issues are few and the material testimony uncontradicted.
3. There is no evidence in the record as tp the location of the Antonio Guerra three por-ciones, except said act of the Legislature, which describes same as “in the jurisdiction of Palafox,” and the field notes of said survey made by S. M. Jarvis, county surveyor of Webb county, August 15, 1877, and. the patent issued to the heirs of said Guerra on survey. These field notes describe said Guerra survey as follows: “Beginning at a mesquite tree 24 inches in diameter on the bank of the Bio Grande at a shoulder of a bend of the river, said mesquite bears north 12% deg. east 3,454 varas from the northwest corner of survey No. 49 made for J. M. Garcia; thence north 12% deg. east at 300 varas pass the Arroyo San Cerildo, at 26,-282 varas a pile of rocks for the northeast corner; thence north 77% deg. west 3,000 varas to a pile of rocks for northwest corner; thence south 12% deg. west 26,440 varas to a pile of rocks on the bank of the river; thence with the meanders of the river south 85% deg. east, 1,006 varas.” The evidence leaves no doubt that this survey, as described in said field notes and the patent, is located as shown by. the map hereinabove-first set out at a bend of the river some 12 or 15 miles above the town of Palafox.
The grant from thq state to the Guerra heirs did not describe any land, and was worthless to them as evidence of title to any particular land until they had complied with the statute and had said land surveyed and the field notes returned to the general land office. This land was surveyed at the instance and expense of somebody, and some one returned these field notes to the land office and obtained the patent to the heirs of Guerra. As such survey and patent would have been valueless to any one one except the heirs of Guerra, or those claiming under them, it is but fair to presume that they had this survey made, and that they accepted the patent in full satisfaction of the grant made to them by the state.
It will be seen from the above that the only description of the Enriquez grant is that 'it is the ranch of San Rafael de Bal-concitas, and that it runs from the head ,of the island to the Laredo crossing on the south, and on the north to the Apache Hill. The only evidence in the record as to an island is in the land office map of Webb county, which shows an island extending from about the mouth of Arroya de la Espada, which is the upper corner of the Balconcitas tract, as patented by the state, down the river about two-thirds of the distance to the mouth of San Pedro creek, which is the lower corner of said survey. There is no evidence as to any crossing on the. river known as the Laredo crossing. There is a crossing on Arroya de la Espada north of the head of said island some 8,000 varas, known as Pasadizo de Laredo, or Laredo crossing. Apache Hill is shown to be about 1,500 varas west of this crossing. Poster, the surveyor who made the map for the appellants, testified “as to the Rafael Enriquez grant, as delineated on the map, I put that on the map from reading the grant itself, which calls for El Rancho Balconcitas up to the Serrito de los Apaches (the little mountain of the Apaches) and down the river to El Pasadizo de Laredo, and extends out from the river for quantity.” It will be seen by reference to the grant that it does not call “from El Rancho Balconcitas,” but that the grant is “El Rancho Balconcitas” (the Bal-concitas ranch). Also that said grant does not call for any particular quantity of land, and consequently it could not be known from said grant how far out it extended, even were its river comers described therein. Said grant is void for uncertainty, and is not aided by any oral testimony in this record, unless it be that of Eugenio Arce, who testified; “The ranch of Balconcitas is about four or five miles above Palafox.” This testimony does not show that said grant conflicts with any part of the land in controversy. The verdict of the jury shows that they found for the defendants as to this grant. The court would have been justified, under the evidence in this case, in peremptorily instructing the jury to find for the state for all of the land in controversy, and we think this is the course that should have been pursued. There was no disputed fact for the jury to determine. Under all of the evidence in thé case, taking it most favorably for the appellants, it appears, as matter of law, that no' outstanding title to any portion of the land in controversy is shown by the evidence.
9. Appellants file numerous assignments of error as to the proceedings in the trial of this cause; but, notwithstanding the fact that many of them are strenuously insisted upon in lengthy arguments by the able counsel for appellants, we think the most of them are not only not well taken, but do not raise issues'of any importance. In none of them is it shown that the court excluded any evidence which would have .been of benefit to appellants in locating the . alleged outstanding grants, so as to show that they conflicted with the land in controversy, for which reasons all of said assignments are overruled.
11. The appellee filed the following cross-assignment of error: “The verdict of the jury in finding for defendants for a portion of the land sued for, and in not finding for plaintiff for all of said land, and the judgment of the court thereon, are not supported by, but are contrary to, the law and the evidence. Under the law and the evidence, the jury should have found for the plaintiff for all the land in controversy, and judgment accordingly should have been rendered; the defendants having failed to establish the outstanding titles or either of them on which they solely relied to defeat plaintiff, and to locate them or either of them upon or in conflict with the land in controversy.” We sustain this assignment of error for the reasons above given.
The judgment of the lower court is her© reformed so that the appellee, shall have judgment for all of the land sued for, as described in its petition, and for the sum of $6,000 rent, as found by the jury and adjudged by the trial court.
Reformed and rendered.
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Cite This Page — Counsel Stack
152 S.W. 1117, 1912 Tex. App. LEXIS 1362, Counsel Stack Legal Research, https://law.counselstack.com/opinion/hamilton-v-state-texapp-1912.