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Herman Ruge Jervell has written:

'On Skolem and Herbrand theorems for intuitionistic logic' -- subject(s): Intuitionistic mathematics, Predicate calculus

'Herbrand and Skolem theorems in infinitary languages' -- subject(s): Infinitary languages

'An Herebrand [i.e. Herbrand] theorem for higher order logic' -- subject(s): Predicate calculus

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Herman Ruge Jervell has written:

'On Skolem and Herbrand theorems for intuitionistic logic' -- subject(s): Intuitionistic mathematics, Predicate calculus

'Herbrand and Skolem theorems in infinitary languages' -- subject(s): Infinitary languages

'An Herebrand [i.e. Herbrand] theorem for higher order logic' -- subject(s): Predicate calculus

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Bruno Scarpellini has written:

'Proof theory and intuitionistic systems' -- subject(s): Intuitionistic mathematics, Proof theory

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Jean Largeault has written:

'L' intuitionisme'

'Quine'

'Intuition et intuitionisme' -- subject(s): Intuition, Intuitionistic mathematics

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The blocks in a logic gate depends on the logic family we use.

A logic gate is designed using a specific logic family. The logic families can be DTL, TTL, CMOS etc.

The blocks are different for different logic families.

The various blocks in various logic families are:

Diode logic: diodes and resistors

DTL logic : diodes and resistors

TTL logic : transistors and resistors

NMOS logic: only NMOS FETs

PMOS logic: Only PMOS FETs

CMOS logic: Both NMOS and PMOS FETs

BiCMOS Logic: both transistors and FETs.

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the logic in being illogical is the logic that the illogicality can be logically answered by any logical person with logic on illogical logic.

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