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Mirrors > Home > MPE Home > Th. List > Mathboxes > bj-spimevw | Structured version Visualization version Unicode version |
Description: Existential introduction, using implicit substitution. This is to spimeh 1925 what spimvw 1927 is to spimw 1926. (Contributed by BJ, 17-Mar-2020.) |
Ref | Expression |
---|---|
bj-spimevw.1 |
Ref | Expression |
---|---|
bj-spimevw |
Step | Hyp | Ref | Expression |
---|---|---|---|
1 | ax-5 1839 | . 2 | |
2 | bj-spimevw.1 | . 2 | |
3 | 1, 2 | spimeh 1925 | 1 |
Colors of variables: wff setvar class |
Syntax hints: wi 4 wex 1704 |
This theorem was proved from axioms: ax-mp 5 ax-1 6 ax-2 7 ax-3 8 ax-gen 1722 ax-4 1737 ax-5 1839 ax-6 1888 |
This theorem depends on definitions: df-bi 197 df-ex 1705 |
This theorem is referenced by: (None) |
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