Views
Graph
Explorer
Focus
Down
Load 1 level
Load 2 levels
Load 3 levels
Load 4 levels
Load all levels
All
Dagre
Focus
Down
Load 1 level
Load 2 levels
Load 3 levels
Load 4 level
Load all levels
All
Tree
SpaceTree
Focus
Expanding
Load 1 level
Load 2 levels
Load 3 levels
Down
All
Down
Radial
Focus
Expanding
Load 1 level
Load 2 levels
Load 3 levels
Down
All
Down
Box
Focus
Expanding
Down
Up
All
Down
Page ✓
Article
Outline
Document
Down
All
Canvas
Time
Timeline
Calendar
Request email digest
Past 24 hours
Past 2 days
Past 3 days
Past week
Add
Add page
Add comment
Add citation
Edit
Edit page
Delete page
Share
Link
Bookmark
Embed
Social media
Login
Member login
Register now for a free account
🔎
Gödel's and Church's theorems are psychological laws
Unterstützendes Argument
1
#1188
Gödel’s theorem shows that human creativity will always exceed human capacity to anticipate that creativity. Furthermore, the theorems also show humans are able to entertain and clearly conceive of ideas that are neither constructible nor effective.
John Myhill (1952).
Note
: Myhill’s claim is supported by other authors outside of his immediate debate, for instance, by Paul Weiss (1947) and H. Gelanter in personal communication with Myhill.
Immediately related elements
How this works
-
Artificial Intelligence »
Artificial Intelligence
Artificial Intelligence☜A collaboratively editable version of Robert Horns brilliant and pioneering debate map Can Computers Think?—exploring 50 years of philosophical argument about the possibility of computer thought.☜F1CEB7
▲
Are thinking computers mathematically possible? [7] »
Are thinking computers mathematically possible? [7]
Are thinking computers mathematically possible? [7]☜Is it mathematically possible for a computer to think as well as a human can? Does the mathematics of computation contain anything to prohibit machines from thinking?☜FFB597
▲
No: computers are limited by Gödel's theorems »
No: computers are limited by Gödel's theorems
No: computers are limited by Gödel's theorems☜Gödels theorem proves that a computer cant in principle operate with human understanding (see detailed text). Gödels incompleteness theorems are the Achilles heel of mechanism. John Lucas (1961).☜59C6EF
▲
Theorems show limitations of machine thought »
Theorems show limitations of machine thought
Theorems show limitations of machine thought☜Gödel’s theorem, and other mathematical theorems like it, reveal essential limitations on the project of making machines that think.☜98CE71
■
Gödel's and Church's theorems are psychological laws
Gödel's and Church's theorems are psychological laws☜Gödel’s theorem shows that human creativity will always exceed human capacity to anticipate that creativity. Furthermore, the theorems also show humans are able to entertain and clearly conceive of ideas that are neither constructible nor effective.☜98CE71
Heading
Summary
Click the button to enter task scheduling information
Open
Details
Enter task details
Message text
Select assignee(s)
Due date (click calendar)
RadDatePicker
RadDatePicker
Open the calendar popup.
Calendar
Title and navigation
Title and navigation
<<
<
August 2024
>
<<
August 2024
S
M
T
W
T
F
S
31
28
29
30
31
1
2
3
32
4
5
6
7
8
9
10
33
11
12
13
14
15
16
17
34
18
19
20
21
22
23
24
35
25
26
27
28
29
30
31
36
1
2
3
4
5
6
7
Reminder
No reminder
1 day before due
2 days before due
3 days before due
1 week before due
Ready to post
Copy to text
Enter
Cancel
Task assignment(s) have been emailed and cannot now be altered
Lock
Cancel
Save
Comment graphing options
Choose comments:
Comment only
Whole thread
All comments
Choose location:
To a new map
To this map
New map options
Select map ontology
Options
Standard (default) ontology
College debate ontology
Hypothesis ontology
Influence diagram ontology
Story ontology
Graph to private map
Cancel
Proceed
+Kommentare (
0
)
- Kommentare
Kommentar hinzufügen
Newest first
Oldest first
Show threads
+Verweise (
0
)
- Verweise
Hinzufügen
List by:
Citerank
Map
+About
- About
Eingabe von:
David Price
NodeID:
#1188
Node type:
SupportiveArgument
Eingabedatum (GMT):
9/5/2006 11:07:00 AM
Zuletzt geändert am (GMT):
12/8/2007 6:48:00 PM
Show other editors
Eingehende Kreuzverbindungen
0
Abgehende Kreuzverbindungen
0
Durchschnittsbewertung
0
by
0
Nutzer
x
Select file to upload