Symbol Zilde: Difference between revisions
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__NOTOC__ | __NOTOC__ | ||
< | <h2> {zilde} — Represents an '''empty numeric vector''' or ''zero plus tilde'' (hence zilde) — Keystroke Alt + Shift + } — Character ⎕UCS '⍬' = 9068</h2> | ||
==Usage== | ==Usage== | ||
<apll> ⌊/⍬<br /> | |||
∞</apll><br /><br /> | |||
<apll> ⌈/⍬<br /> | |||
¯∞</apll><br /><br /> | |||
==Example== | ==Example== | ||
The above examples for infinity and negative infinity correctly run in NARS2000. In '''theory ONLY - {zilde}''' would be hypothetically equivalent to <apll>⍳0</apll> or <apll>0⍴N</apll> (where N is any number) since zilde or {zilde} represents an empty numeric vector. | |||
==See Also== | ==See Also== | ||
[[Infinity|Infinity <apll>∞</apll>]] | |||
{{Language Toolbar}} | {{Language Toolbar}} | ||
[[Category:Mouse Group 12]] | [[Category:Mouse Group 12]] | ||
Revision as of 17:10, 11 March 2016
⍬ — Represents an empty numeric vector or zero plus tilde (hence zilde) — Keystroke Alt + Shift + } — Character ⎕UCS '⍬' = 9068
Usage
⌊/⍬
∞
⌈/⍬
¯∞
Example
The above examples for infinity and negative infinity correctly run in NARS2000. In theory ONLY - ⍬ would be hypothetically equivalent to ⍳0 or 0⍴N (where N is any number) since zilde or ⍬ represents an empty numeric vector.
See Also
| NARS 2000 Lang Tool Bar {{#ifeq:{{{en}}}|1||title="assign" style="border-width:thick; border-color:blue; background-color:yellow;" |← |
→ | bgcolor=cyan | title="assign" |← | → | }}
{{#ifeq:{{{en}}}|2||title="plus" style="border-width:thick; border-color:blue; background-color:yellow;" |+ |
- | × | ÷ | * | ⍟ | ⌹ | ○ | ! | ? | √ | bgcolor=cyan | title="plus" |+ | - | × | ÷ | * | ⍟ | ⌹ | ○ | ! | ? | √ | }}
{{#ifeq:{{{en}}}|3||title="mod" style="border-width:thick; border-color:blue; background-color:yellow;" || |
⌈ | ⌊ | ⊥ | ⊤ | ⊣ | ⊢ | |||||||||||||||||||
| ⌈ | ⌊ | ⊥ | ⊤ | ⊣ | ⊢ | ||||||||||||||||||||||||||||||||||||||||||||||||
| ≢ | < | ≤ | = | ≥ | > | ≠ | bgcolor=cyan | title="match" |≡ | ≢ | < | ≤ | = | ≥ | > | ≠ | }}
{{#ifeq:{{{en}}}|5||title="down caret" style="border-width:thick; border-color:blue; background-color:yellow;" |∨ |
∧ | ⍱ | ⍲ | bgcolor=cyan | title="down caret" |∨ | ∧ | ⍱ | ⍲ | }}
{{#ifeq:{{{en}}}|6||title="take" style="border-width:thick; border-color:blue; background-color:yellow;" |↑ |
↓ | ⊂ | ⊃ | ⌷ | ⍋ | ⍒ | ||||||||||||||||||||||
| ↓ | ⊂ | ⊃ | ⌷ | ⍋ | ⍒ | ||||||||||||||||||||||||||||||||||||||||||||||||
| ∊ | ⍸ | ⍷ | ∪ | ∩ | ⊆ | ⊇ | ~ | § | π | .. | bgcolor=cyan | title="iota" |⍳ | ∊ | ⍸ | ⍷ | ∪ | ∩ | ⊆ | ⊇ | ~ | § | π | .. | }}
{{#ifeq:{{{en}}}|8||title="comma" style="border-width:thick; border-color:blue; background-color:yellow;" |, |
⍪ | ⍴ | ⌽ | ⊖ | ⍉ | ||||||||||||||||||||||||
| ⍪ | ⍴ | ⌽ | ⊖ | ⍉ | |||||||||||||||||||||||||||||||||||||||||||||||||
| \ | ⌿ | ⍀ | ⊙ | ¨ | ⍨ | ⍤ | ⍡ | ⍥ | ⍦ | . | ∘ | ⍠ | ‼ | ⌻ | ∂ | ∫ | bgcolor=cyan | title="slash" |/ | \ | ⌿ | ⍀ | ⊙ | ¨ | ⍨ | ⍤ | ⍣ | ⍡ | ⍥ | ⍦ | . | ∘ | ⍠ | ‼ | ⌻ | ∂ | ∫ | }}
{{#ifeq:{{{en}}}|10||title="quotequad" style="border-width:thick; border-color:blue; background-color:yellow;" |⍞ |
⎕ | ⍎ | ⍕ | |||||||||||||
| ⎕ | ⍎ | ⍕ | |||||||||||||||||||||||||||||||||||||||||||||||||||
| ⍝ | ∇ | ∆ | ⍙ | _ | ⍺ | ⍵ | bgcolor=cyan | title="diamond" |⋄ | ⍝ | ∇ | ∆ | ⍙ | _ | ⍺ | ⍵ | }}
{{#ifeq:{{{en}}}|12||title="neg" style="border-width:thick; border-color:blue; background-color:yellow;" |¯ |
⍬ | ∞ | title="neg" |¯ | ⍬ | ∞ | ∅ | |||||||||||||||||||||||||||||||
| colspan=8 |Second Row | i j k | a | b | e | g | p | r | v | x | z | colspan=8 |Second Row | i j k | a | b | e | g | p | r | v | x | z | colspan=8 |Second Row | i j k | a | b | e | g | p | r | v | x | z | colspan=6 |Second Row | i j k | i j k l | g | p | r | v | x
}} | |||||||||||||
