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Nervous System Perception Memory Planning …… Sensory inputs:

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Presentation on theme: "Nervous System Perception Memory Planning …… Sensory inputs:"— Presentation transcript:

1 Nervous System Perception Memory Planning …… Sensory inputs:
light, sound, skin pressure, odor … Motor responses: limb movement, facial expression, speech …

2 Sensory Systems Modality Stimulus Receptor Class Receptors Vision
Light Photoreceptors Rods, cones Audition Sound Mechanoreceptor Hair cells (cochlea) Vestibular Gravity, acceleration Mechanoreceptors Hair cells (vestibular labyrinth) Somatic Touch Proprioception Temperature Pain Itch Pressure Displacement Thermal Chemical, thermal, or mechanical Chemical Thermoreceptor Chemoreceptor, themoreceptor, or mechanoreceptor Chemoreceptor Dorsal root ganglion neurons Cutaneous mechanoreceptors Muscle and joint receptors Cold and warm receptors Chemical, thermal, and mechanical nociceptors Chemical nociceptor Taste Taste buds Smell Olfactory sensory neurons

3 Light Projection on Retina

4 Transduction

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6 Cone Response

7 Fechner’s Law Fechner’s law: I = A log (S/So) for S > So
Membrane Response V Subjective Intensity I Log S Log S Log S’o Log So Fechner’s law: I = A log (S/So) for S > So I = for S < So S: Physical stimulus intensity So: Threshold stimulus intensity A: Constant V = A’ log (S/S’o) for the linear range S: Physical stimulus intensity S’o: Threshold stimulus intensity A’: Constant

8 Weber’s Law I I S S Fechner’s law: I = A log (S/So)
Log So S S Fechner’s law: I = A log (S/So) Differentiate: I = A S/S S needed to get a fixed I: S = (I/A) S Weber’s Law: S = K S where K = I/A

9 Visual Pathway

10 Decussation

11 Hierar chical and Parallel Processing

12 Receptive Field

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16 Geometry of Projection

17 Geometry of Projection
Retinal image size is inversely proportional to distance

18 Left eye Right eye

19 Ponzo’s Illusion

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21 Muller-Lyer Illusion

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24 “Circular World” of the Zulus (South Africa)
Zulu Nation, beehive hut (circular buildings with dome-shaped roofs)

25 David Marr’s Concept of a Computational Theory for Understanding an Information Processing Task in the Brain We cannot understand how a bird flies by only studying its wings, but need, in addition, an aerodynamic theory of lift generation by the flow patterns around the wings. We cannot understand how a computer works by only studying the transistors on the circuit boards and their connections, but need, in addition, concepts of operating system, data structure, and application programs.

26 David Marr’s Concept of a Computational Theory for Understanding an Information Processing Task in the Brain Therefore, even if some day we had complete knowledge of every molecule in the brain, and could record the electrical activities of every cell at any time, we would still not understand how the brain processes information. We need, in addition, a computational theory which specifies how the electrical signals carried by a large number of neurons could act in concert to solve a certain perceptual problem.


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