Sentential Logic - Symbolic Logic
Card 1 of 12
Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
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It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If 
is a formula then 
is a formula as well.
II. If 
and 
are formulas then 
is a formula as well.
III. If 
and 
are formulas then 
is a formula as well.
IV. If 
and 
are formulas then 
is a formula as well.
V. If and are formulas then 
is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only 
, 
, 
, and 
are formulas." is NOT in the definition. This can be verified by part VI in the definition which states that all upper case letters are formulas.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only
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Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
Tap to reveal answer
stuff
stuff
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Which of the following statements is part of the definition for sentential logic?
Which of the following statements is part of the definition for sentential logic?
Tap to reveal answer
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If is a formula then is a formula as well.
II. If and are formulas then is a formula as well.
III. If and are formulas then is a formula as well.
IV. If and are formulas then is a formula as well.
V. If and are formulas then is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If and are formulas then is a formula as well." is in the definition.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If
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Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
Tap to reveal answer
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If is a formula then is a formula as well.
II. If and are formulas then is a formula as well.
III. If and are formulas then is a formula as well.
IV. If and are formulas then is a formula as well.
V. If and are formulas then is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only , , , and are formulas." is NOT in the definition. This can be verified by part VI in the definition which states that all upper case letters are formulas.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only
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Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
Tap to reveal answer
stuff
stuff
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Which of the following statements is part of the definition for sentential logic?
Which of the following statements is part of the definition for sentential logic?
Tap to reveal answer
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If is a formula then is a formula as well.
II. If and are formulas then is a formula as well.
III. If and are formulas then is a formula as well.
IV. If and are formulas then is a formula as well.
V. If and are formulas then is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If and are formulas then is a formula as well." is in the definition.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If
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Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
Tap to reveal answer
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If is a formula then is a formula as well.
II. If and are formulas then is a formula as well.
III. If and are formulas then is a formula as well.
IV. If and are formulas then is a formula as well.
V. If and are formulas then is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only , , , and are formulas." is NOT in the definition. This can be verified by part VI in the definition which states that all upper case letters are formulas.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only
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Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
Tap to reveal answer
stuff
stuff
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Which of the following statements is part of the definition for sentential logic?
Which of the following statements is part of the definition for sentential logic?
Tap to reveal answer
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If is a formula then is a formula as well.
II. If and are formulas then is a formula as well.
III. If and are formulas then is a formula as well.
IV. If and are formulas then is a formula as well.
V. If and are formulas then is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If and are formulas then is a formula as well." is in the definition.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If
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Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
Tap to reveal answer
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If is a formula then is a formula as well.
II. If and are formulas then is a formula as well.
III. If and are formulas then is a formula as well.
IV. If and are formulas then is a formula as well.
V. If and are formulas then is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only , , , and are formulas." is NOT in the definition. This can be verified by part VI in the definition which states that all upper case letters are formulas.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections, I, II, III, and IV are part of the sentential logic definition thus, "Only
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Which of the following statements is NOT a definition of sentential logic?
Which of the following statements is NOT a definition of sentential logic?
Tap to reveal answer
stuff
stuff
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Which of the following statements is part of the definition for sentential logic?
Which of the following statements is part of the definition for sentential logic?
Tap to reveal answer
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If is a formula then is a formula as well.
II. If and are formulas then is a formula as well.
III. If and are formulas then is a formula as well.
IV. If and are formulas then is a formula as well.
V. If and are formulas then is a formula as well.
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If and are formulas then is a formula as well." is in the definition.
It is important to recall that sentential logic has a very specific definition that outlines and describes different formulas.
There are seven different statement criteria when discussing sentential logic and they are as follows.
I. If
II. If
III. If
IV. If
V. If
VI. All upper case letters are formulas
VII. Nothing else is a formula.
Looking at the possible answer selections only IV is part of the sentential logic definition thus, "If
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