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鸽子利用地标导航的一些心理物理学研究

Some psychophysics of the pigeon's use of landmarks.

作者信息

Cheng K

机构信息

Department of Psychology, University of Western Ontario, London, Canada.

出版信息

J Comp Physiol A. 1988 Apr;162(6):815-26. doi: 10.1007/BF00610970.

Abstract
  1. Three pigeons (Columba livia) were trained to find hidden food in a sunken well (3.3 cm in diameter) at a constant place within an (160 cm x 160 cm) experimental box (Fig. 1). After learning the location, the animals were tested occasionally with the well and food absent. Landmarks in the experimental box might be transformed on such tests. 2. Changing the height or width of a nearby landmark had no systematic influence on the position of peak search. Translating a nearby landmark, however, led to a shift in peak search position. All three birds then searched most somewhere between the original goal location, as defined by the unmoved landmarks, and the goal location as defined by the shifted landmark. Within a limited range of landmark shift, the peak shift as a function of landmark shift is linear (Fig. 3). 3. To explain the data (Fig. 7), the pigeon records at the location of the goal the algebraic vectors from a number of landmarks to the goal. These vectors have both a direction and a distance component. When searching for the goal again in the experimental box, it computes independently for each landmark a navigation vector. This is arrived at by vector-adding the algebraic vector from the bird's current position to the landmark in question, supplied by perception, to the corresponding landmark-goal vector in its record. The pigeon moves in the direction and distance specified by a weighted average of the independently calculated navigation vectors. For positive vector weights, vector geometry guarantees that the bird would search somewhere between the original goal and the goal according to the shifted landmark. The extent to which it shifts toward the shifted goal reflects the vector weight given to the shifted landmark.
摘要
  1. 三只鸽子(家鸽)被训练在一个(160厘米×160厘米)实验箱内固定位置的下沉式水井(直径3.3厘米)中寻找隐藏的食物(图1)。在学会位置后,偶尔在水井和食物都不存在的情况下对这些动物进行测试。在这种测试中,实验箱中的地标可能会被改变。2. 改变附近地标的高度或宽度对峰值搜索位置没有系统性影响。然而,平移附近的地标会导致峰值搜索位置发生偏移。然后,所有三只鸟都在由未移动的地标定义的原始目标位置和由移动后的地标定义的目标位置之间的某个地方进行最多的搜索。在地标偏移的有限范围内,峰值偏移作为地标偏移的函数是线性的(图3)。3. 为了解释这些数据(图7),鸽子在目标位置记录从多个地标到目标的代数向量。这些向量既有方向分量又有距离分量。当在实验箱中再次寻找目标时,它会为每个地标独立计算一个导航向量。这是通过将感知提供的从鸟的当前位置到所讨论地标的代数向量与它记录中的相应地标 - 目标向量进行向量相加得到的。鸽子朝着由独立计算的导航向量的加权平均值指定的方向和距离移动。对于正向量权重,向量几何保证鸟会在原始目标和根据移动后的地标确定的目标之间的某个地方进行搜索。它向移动后的目标偏移的程度反映了赋予移动后地标的向量权重。

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