# on 07-Oct-2020 (Wed)

#### Annotation 5888043519244

[unknown IMAGE 5888042208524]
#_check #direct-methods #has-images #mechanics-of-laminated-composites

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#### Annotation 5888046402828

[unknown IMAGE 5888045092108]
#Ritz-method #_important #has-images #mechanics-of-laminated-composites

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#### Annotation 5888050859276

Joining Rule: If x and y are theorems, then $$<x \land y>$$ is a theorem

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#### Flashcard 5888052694284

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Joining Rule: If x and y are theorems, then [...]
$$<x \land y>$$ is a theorem

status measured difficulty not learned 37% [default] 0

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Joining Rule: If x and y are theorems, then $$<x \land y>$$ is a theorem

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#### Annotation 5888054267148

Separation Rule: If $$< x \land y >$$ is a theorem, then both x and y are theorems.

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#### Flashcard 5888056102156

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Separation Rule: If $$< x \land y >$$ is a theorem, then [...]
both x and y are theorems.

status measured difficulty not learned 37% [default] 0

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Separation Rule: If $$< x \land y >$$ is a theorem, then both x and y are theorems.

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#### Annotation 5888057675020

Double-tilde Rule: The string '~~' can be deleted from any theorem. It can also be inserted into any theorem, provided that the resulting string is itself well-formed

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#### Flashcard 5888059510028

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Question
Double-tilde Rule: [...]
The string '~~' can be deleted from any theorem. It can also be inserted into any theorem, provided that the resulting string is itself well-formed

status measured difficulty not learned 37% [default] 0

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Double-tilde Rule: The string '~~' can be deleted from any theorem. It can also be inserted into any theorem, provided that the resulting string is itself well-formed

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#### Annotation 5888061082892

Fantasy Rule: If y can be derived when x is assumed to be a theorem, then $$< x \supset y >$$ is a theorem.

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#### Flashcard 5888063442188

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Fantasy Rule: [...]
If y can be derived when x is assumed to be a theorem, then $$< x \supset y >$$ is a theorem.

status measured difficulty not learned 37% [default] 0

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Fantasy Rule: If y can be derived when x is assumed to be a theorem, then $$< x \supset y >$$ is a theorem.

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#### Annotation 5888065015052

Carry-over Rule: Inside a fantasy, any theorem from the "reality" one level higher can be brought in and used

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#### Flashcard 5888066850060

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Carry-over Rule: [...]
Inside a fantasy, any theorem from the "reality" one level higher can be brought in and used

status measured difficulty not learned 37% [default] 0

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Carry-over Rule: Inside a fantasy, any theorem from the "reality" one level higher can be brought in and used

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#### Annotation 5888068422924

Rule of Detachment: If x and $$< x \supset y >$$ are both theorems, then y is a theorem.

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#### Flashcard 5888070257932

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Rule of Detachment: [...]
If x and $$< x \supset y >$$ are both theorems, then y is a theorem.

status measured difficulty not learned 37% [default] 0

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Rule of Detachment: If x and $$< x \supset y >$$ are both theorems, then y is a theorem.

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#### Annotation 5888071830796

Contrapositive Rule: $$< x \supset y >$$ and $$< \neg x \supset \neg y >$$ are interchangeable.

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#### Flashcard 5888073665804

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Contrapositive Rule: [...]
$$< x \supset y >$$ and $$< \neg x \supset \neg y >$$ are interchangeable.

status measured difficulty not learned 37% [default] 0

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Contrapositive Rule: $$< x \supset y >$$ and $$< \neg x \supset \neg y >$$ are interchangeable.

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#### Annotation 5888075238668

De Morgans Rule: $$< \neg x \land \neg y>$$ and $$\neg<x \lor y >$$are interchangeable

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#### Annotation 5888077073676

$$< \neg x \land \neg y>$$ and $$\neg<x \lor y >$$ are interchangeable

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De Morgans Rule: $$< \neg x \land \neg y>$$ and $$\neg<x \lor y >$$ are interchangeable

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#### Annotation 5888078122252

Switcheroo Rule: $$<x \lor y>$$ and $$<\neg x \supset y>$$ are interchangeable.

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#### Flashcard 5888079957260

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Question
Switcheroo Rule: [...]
$$<x \lor y>$$ and $$<\neg x \supset y>$$ are interchangeable.
Switcheroo Rule: $$<x \lor y>$$ and $$<\neg x \supset y>$$ are interchangeable.