Wyldes ex rel. McLaughlin v. Patterson

153 N.W. 630, 31 N.D. 282, 1915 N.D. LEXIS 178
CourtNorth Dakota Supreme Court
DecidedApril 29, 1915
StatusPublished
Cited by19 cases

This text of 153 N.W. 630 (Wyldes ex rel. McLaughlin v. Patterson) is published on Counsel Stack Legal Research, covering North Dakota Supreme Court primary law. Counsel Stack provides free access to over 12 million legal documents including statutes, case law, regulations, and constitutions.

Bluebook
Wyldes ex rel. McLaughlin v. Patterson, 153 N.W. 630, 31 N.D. 282, 1915 N.D. LEXIS 178 (N.D. 1915).

Opinions

Bruce, J.

(after stating the facts as above). The facts in this case as disclosed upon the second trial are not materially different from those disclosed upon the former hearing. (See Wyldes v. Patterson, 24 N. D. 218, 139 N. W. 577.) The only material difference seems to be that the height of the building is more definitely fixed, and is now, excluding the scroll work of the cornice, which was put on after the accident, put at 78 feet, 2-J inches, instead of at 70 feet, as upon the former trial, and in the former appeal. The distance of the west wall of the engine house from the base of the building is more accurately measured, but is practically the same as was assumed at the former hearing, that is tó say, 20 feet from the base line of the building. The size of the frame building is the same as before, namely, 12 or 14 feet in width and 16 or 18 feet in length; and as the evidence shows that the engineer must have stood somewhere in the northeast corner of the engine house, and the engine house was lengthwise and parallel with the hotel building on Fifth street, such engineer must have stood somewhere within this distance of 14 feet, that is to say, at the most 34 feet from the base of the building, and probably from 30 to 32 feet therefrom. The length of the engine is shown to have been 10 or 12 feet. The'fire box was on the south side of the house, and the drum was north of the engine. It was 10 feet from the top of the engine to the top of the boiler. The engine was placed in the southeast corner of the building, and 25 or 30 feet from the east end of the building line. The levers which operated the brake were on the west side of the engineer, “right in front of him,” as he was facing west. The engineer was about 5 feet, 10 inches, tall. In operating the levers he would face the main building, as a general rule. The gangway or runway leading from the elevator back onto the roof of the [291]*291building was about 3 feet in width, and projected over the edge of the cornice about 6 or 8 inches, so that when the elevator was brought up to the roof, its edge connected closely with, the projecting end. It seems to have been level from the elevator platform back onto the roof for some 4 feet, 8 inches, or 4 feet, 10 inches.

Defendant bases his argument as to the insufficiency of the evidence largely upon the proposition that the evidence shows that the plaintiff could have been easily seen upon the platform of the elevator, and, in turn, could have easily seen the engine house. Much confusion, however, has been interjected into the case by counsel for appellant failing to distinguish between the inability to see the platform of the elevator and the landing or top of the roof of the building. When the words “landing” or “platform” are spoken of, they cannot possibly be the few inches of boarding which extended between the roof and the elevator, for that in'no sense was a “landing.” The evidence of the witness O’Connor directly supports the theory of the plaintiff in this case, for he positively states that, standing even a little further away from the building than the engineer must have stood, he could see a man on the elevator or standing on the roof waiting for the elevator, but could not see a man while about to push a wheelbarrow upon the elevator. This fact is borne out also, conclusively, by the testimony of the witness Bliss, and by the established rules of optics and mathematics, which counsel for appellant seeks to ridicule in his brief and in his argument, but which, after all, constitute the only sure and certain method of proof. All the witnesses and photographs in the world, indeed, cannot change mathematical truths. As a matter of fact, no testimony was necessary at all, as to the distance back upon the roof-top that the plaintiff could have been seen. The height of the building, and the height of the plaintiff, and the distance of the engineer from the building, are established factors in the case, and the court could have taken judicial notice of the established truths of mathematics, and could have instructed the jury upon the proposition. It would really have been better for counsel to have sought to prove an error in the mathematical computations, if such he could have done, rather than to have wasted his efforts in sarcasm and in the introduction of testimony which was necessarily inaccurate. The witness Bliss, an experienced [292]*292civil engineer, and the state engineer of the state of North Dakota, testified as follows;

Q. Now, if you are given a height, the height of say a building, and the distance from that building a man is standing on the ground, and given the height of the man, and you are further given the distance back from the roof line of the building, on the roof of which an object is placed, can you determine mathematically the height it is necessary that that object be before it can be seen by the man?

A. I can.

Q. Suppose, Mr. Bliss, that a man is standing on a building 79 feet and 5 inches high, and is standing back 2 feet from the roof line, and on the ground below him is standing another man exactly 20 feet out from this roof line, the man is 5 feet, 10 inches, high, giving him a line of vision of about 5 feet and 6 inches, how high would the object on the roof have to be before it would come within the range of his vision ?

A. Seven feet and 5 inches.

Q. If the man was standing out from that roof line 25 feet, how high would he have to be before he came within the range of vision of the man on the street ? How high would the man on the roof have to be ?

A. The conditions being the same, except that he was 25 feet out, the height would be 5 feet, 11 inches.

Q. As I understand it, in order to see the top of his head, he would have to be in one ease 7 feet and 5 inches, and in the other case 5 feet and 11 inches. Now, suppose that the man standing on the top of the roof stood 1 foot back of the roof line, instead of 2, and the man on the street was 20 feet out, how high would he have to be ?

A. Three feet, 8-J inches.

Q. So it would appear that whether the man stood 1 foot back or 2 feet back from the roof line would make a great deal of difference ?

A. It would.
Q. Make a difference of from 7 feet, 5, to 3 feet, 8-¿ ?
A. Yes.

<Q. Now, if the man on the roof stood 2J feet back from the edge of [293]*293the roof line, and the man on the street stood 20 feet out from the roof line, how high would a man have to be?

A. Nine feet and 3 inches.

Q. Now, assume that the man on the street was 25 feet out from the roof line, and the man on top was back 2-J feet ?

A. Seven feet and 10 inches.

Q. Now assume that the man on the roof was 2 feet back from the roof line, and the man on the street was 30 feet out ?

A. Four feet, 11 inches.

Can you tell the jury, briefly, the process and method of determining the facts you have testified to ?

A. Could I refer to the chart ?

Q. Yes. I show you plaintiff’s exhibit E, and ask you to tell whát it is briefly. Tell what it is.

A. A diagram, drawn to scale, representing the line of vision of a man looking up the side of a building.

Q.

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Bluebook (online)
153 N.W. 630, 31 N.D. 282, 1915 N.D. LEXIS 178, Counsel Stack Legal Research, https://law.counselstack.com/opinion/wyldes-ex-rel-mclaughlin-v-patterson-nd-1915.