No-All Negative Pattern: Worksheet 10 - Expert Practice No-All Negative Pattern EXPERT

Venn Diagram Method:
Step 1: "No principles is a structures" → Circles of principles and structures don't overlap
Step 2: "All structures are methods" → Circle of structures completely inside methods
Step 3: principles is separate from structures, but methods may overlap with principles

Analytical Method (E + A = O*):
No principles is a structures (E) + All structures are methods (A) = Some methods are not principles (O*)

Verification:
✗ Conclusion I: "No principles is a methods" - DOES NOT FOLLOW (methods circle is larger and can overlap with principles)
✓ Conclusion II: "Some methods are not principles" - FOLLOWS (the part of methods containing structures doesn't contain principles)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No electronics is a vehicles" → Circles of electronics and vehicles don't overlap
Step 2: "All vehicles are devices" → Circle of vehicles completely inside devices
Step 3: electronics is separate from vehicles, but devices may overlap with electronics

Analytical Method (E + A = O*):
No electronics is a vehicles (E) + All vehicles are devices (A) = Some devices are not electronics (O*)

Verification:
✗ Conclusion I: "No electronics is a devices" - DOES NOT FOLLOW (devices circle is larger and can overlap with electronics)
✓ Conclusion II: "Some devices are not electronics" - FOLLOWS (the part of devices containing vehicles doesn't contain electronics)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No versatile is a accessible" → Circles of versatile and accessible don't overlap
Step 2: "All accessible are valuable" → Circle of accessible completely inside valuable
Step 3: versatile is separate from accessible, but valuable may overlap with versatile

Analytical Method (E + A = O*):
No versatile is a accessible (E) + All accessible are valuable (A) = Some valuable are not versatile (O*)

Verification:
✗ Conclusion I: "No versatile is a valuable" - DOES NOT FOLLOW (valuable circle is larger and can overlap with versatile)
✓ Conclusion II: "Some valuable are not versatile" - FOLLOWS (the part of valuable containing accessible doesn't contain versatile)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No pilots is a doctors" → Circles of pilots and doctors don't overlap
Step 2: "All doctors are managers" → Circle of doctors completely inside managers
Step 3: pilots is separate from doctors, but managers may overlap with pilots

Analytical Method (E + A = O*):
No pilots is a doctors (E) + All doctors are managers (A) = Some managers are not pilots (O*)

Verification:
✗ Conclusion I: "No pilots is a managers" - DOES NOT FOLLOW (managers circle is larger and can overlap with pilots)
✓ Conclusion II: "Some managers are not pilots" - FOLLOWS (the part of managers containing doctors doesn't contain pilots)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No theories is a ideas" → Circles of theories and ideas don't overlap
Step 2: "All ideas are strategies" → Circle of ideas completely inside strategies
Step 3: theories is separate from ideas, but strategies may overlap with theories

Analytical Method (E + A = O*):
No theories is a ideas (E) + All ideas are strategies (A) = Some strategies are not theories (O*)

Verification:
✗ Conclusion I: "No theories is a strategies" - DOES NOT FOLLOW (strategies circle is larger and can overlap with theories)
✓ Conclusion II: "Some strategies are not theories" - FOLLOWS (the part of strategies containing ideas doesn't contain theories)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No frameworks is a models" → Circles of frameworks and models don't overlap
Step 2: "All models are concepts" → Circle of models completely inside concepts
Step 3: frameworks is separate from models, but concepts may overlap with frameworks

Analytical Method (E + A = O*):
No frameworks is a models (E) + All models are concepts (A) = Some concepts are not frameworks (O*)

Verification:
✗ Conclusion I: "No frameworks is a concepts" - DOES NOT FOLLOW (concepts circle is larger and can overlap with frameworks)
✓ Conclusion II: "Some concepts are not frameworks" - FOLLOWS (the part of concepts containing models doesn't contain frameworks)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No vehicles is a instruments" → Circles of vehicles and instruments don't overlap
Step 2: "All instruments are equipment" → Circle of instruments completely inside equipment
Step 3: vehicles is separate from instruments, but equipment may overlap with vehicles

Analytical Method (E + A = O*):
No vehicles is a instruments (E) + All instruments are equipment (A) = Some equipment are not vehicles (O*)

Verification:
✗ Conclusion I: "No vehicles is a equipment" - DOES NOT FOLLOW (equipment circle is larger and can overlap with vehicles)
✓ Conclusion II: "Some equipment are not vehicles" - FOLLOWS (the part of equipment containing instruments doesn't contain vehicles)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No artists is a entrepreneurs" → Circles of artists and entrepreneurs don't overlap
Step 2: "All entrepreneurs are teachers" → Circle of entrepreneurs completely inside teachers
Step 3: artists is separate from entrepreneurs, but teachers may overlap with artists

Analytical Method (E + A = O*):
No artists is a entrepreneurs (E) + All entrepreneurs are teachers (A) = Some teachers are not artists (O*)

Verification:
✗ Conclusion I: "No artists is a teachers" - DOES NOT FOLLOW (teachers circle is larger and can overlap with artists)
✓ Conclusion II: "Some teachers are not artists" - FOLLOWS (the part of teachers containing entrepreneurs doesn't contain artists)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No vertebrates is a diurnal" → Circles of vertebrates and diurnal don't overlap
Step 2: "All diurnal are reptiles" → Circle of diurnal completely inside reptiles
Step 3: vertebrates is separate from diurnal, but reptiles may overlap with vertebrates

Analytical Method (E + A = O*):
No vertebrates is a diurnal (E) + All diurnal are reptiles (A) = Some reptiles are not vertebrates (O*)

Verification:
✗ Conclusion I: "No vertebrates is a reptiles" - DOES NOT FOLLOW (reptiles circle is larger and can overlap with vertebrates)
✓ Conclusion II: "Some reptiles are not vertebrates" - FOLLOWS (the part of reptiles containing diurnal doesn't contain vertebrates)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No vehicles is a machines" → Circles of vehicles and machines don't overlap
Step 2: "All machines are gadgets" → Circle of machines completely inside gadgets
Step 3: vehicles is separate from machines, but gadgets may overlap with vehicles

Analytical Method (E + A = O*):
No vehicles is a machines (E) + All machines are gadgets (A) = Some gadgets are not vehicles (O*)

Verification:
✗ Conclusion I: "No vehicles is a gadgets" - DOES NOT FOLLOW (gadgets circle is larger and can overlap with vehicles)
✓ Conclusion II: "Some gadgets are not vehicles" - FOLLOWS (the part of gadgets containing machines doesn't contain vehicles)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No methods is a strategies" → Circles of methods and strategies don't overlap
Step 2: "All strategies are processes" → Circle of strategies completely inside processes
Step 3: methods is separate from strategies, but processes may overlap with methods

Analytical Method (E + A = O*):
No methods is a strategies (E) + All strategies are processes (A) = Some processes are not methods (O*)

Verification:
✗ Conclusion I: "No methods is a processes" - DOES NOT FOLLOW (processes circle is larger and can overlap with methods)
✓ Conclusion II: "Some processes are not methods" - FOLLOWS (the part of processes containing strategies doesn't contain methods)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No accountants is a architects" → Circles of accountants and architects don't overlap
Step 2: "All architects are nurses" → Circle of architects completely inside nurses
Step 3: accountants is separate from architects, but nurses may overlap with accountants

Analytical Method (E + A = O*):
No accountants is a architects (E) + All architects are nurses (A) = Some nurses are not accountants (O*)

Verification:
✗ Conclusion I: "No accountants is a nurses" - DOES NOT FOLLOW (nurses circle is larger and can overlap with accountants)
✓ Conclusion II: "Some nurses are not accountants" - FOLLOWS (the part of nurses containing architects doesn't contain accountants)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No processes is a frameworks" → Circles of processes and frameworks don't overlap
Step 2: "All frameworks are systems" → Circle of frameworks completely inside systems
Step 3: processes is separate from frameworks, but systems may overlap with processes

Analytical Method (E + A = O*):
No processes is a frameworks (E) + All frameworks are systems (A) = Some systems are not processes (O*)

Verification:
✗ Conclusion I: "No processes is a systems" - DOES NOT FOLLOW (systems circle is larger and can overlap with processes)
✓ Conclusion II: "Some systems are not processes" - FOLLOWS (the part of systems containing frameworks doesn't contain processes)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No equipment is a gadgets" → Circles of equipment and gadgets don't overlap
Step 2: "All gadgets are machines" → Circle of gadgets completely inside machines
Step 3: equipment is separate from gadgets, but machines may overlap with equipment

Analytical Method (E + A = O*):
No equipment is a gadgets (E) + All gadgets are machines (A) = Some machines are not equipment (O*)

Verification:
✗ Conclusion I: "No equipment is a machines" - DOES NOT FOLLOW (machines circle is larger and can overlap with equipment)
✓ Conclusion II: "Some machines are not equipment" - FOLLOWS (the part of machines containing gadgets doesn't contain equipment)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No nurses is a athletes" → Circles of nurses and athletes don't overlap
Step 2: "All athletes are pharmacists" → Circle of athletes completely inside pharmacists
Step 3: nurses is separate from athletes, but pharmacists may overlap with nurses

Analytical Method (E + A = O*):
No nurses is a athletes (E) + All athletes are pharmacists (A) = Some pharmacists are not nurses (O*)

Verification:
✗ Conclusion I: "No nurses is a pharmacists" - DOES NOT FOLLOW (pharmacists circle is larger and can overlap with nurses)
✓ Conclusion II: "Some pharmacists are not nurses" - FOLLOWS (the part of pharmacists containing athletes doesn't contain nurses)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No useful is a essential" → Circles of useful and essential don't overlap
Step 2: "All essential are durable" → Circle of essential completely inside durable
Step 3: useful is separate from essential, but durable may overlap with useful

Analytical Method (E + A = O*):
No useful is a essential (E) + All essential are durable (A) = Some durable are not useful (O*)

Verification:
✗ Conclusion I: "No useful is a durable" - DOES NOT FOLLOW (durable circle is larger and can overlap with useful)
✓ Conclusion II: "Some durable are not useful" - FOLLOWS (the part of durable containing essential doesn't contain useful)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No mammals is a nocturnal" → Circles of mammals and nocturnal don't overlap
Step 2: "All nocturnal are fish" → Circle of nocturnal completely inside fish
Step 3: mammals is separate from nocturnal, but fish may overlap with mammals

Analytical Method (E + A = O*):
No mammals is a nocturnal (E) + All nocturnal are fish (A) = Some fish are not mammals (O*)

Verification:
✗ Conclusion I: "No mammals is a fish" - DOES NOT FOLLOW (fish circle is larger and can overlap with mammals)
✓ Conclusion II: "Some fish are not mammals" - FOLLOWS (the part of fish containing nocturnal doesn't contain mammals)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No rare is a valuable" → Circles of rare and valuable don't overlap
Step 2: "All valuable are sustainable" → Circle of valuable completely inside sustainable
Step 3: rare is separate from valuable, but sustainable may overlap with rare

Analytical Method (E + A = O*):
No rare is a valuable (E) + All valuable are sustainable (A) = Some sustainable are not rare (O*)

Verification:
✗ Conclusion I: "No rare is a sustainable" - DOES NOT FOLLOW (sustainable circle is larger and can overlap with rare)
✓ Conclusion II: "Some sustainable are not rare" - FOLLOWS (the part of sustainable containing valuable doesn't contain rare)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No engineers is a lawyers" → Circles of engineers and lawyers don't overlap
Step 2: "All lawyers are pharmacists" → Circle of lawyers completely inside pharmacists
Step 3: engineers is separate from lawyers, but pharmacists may overlap with engineers

Analytical Method (E + A = O*):
No engineers is a lawyers (E) + All lawyers are pharmacists (A) = Some pharmacists are not engineers (O*)

Verification:
✗ Conclusion I: "No engineers is a pharmacists" - DOES NOT FOLLOW (pharmacists circle is larger and can overlap with engineers)
✓ Conclusion II: "Some pharmacists are not engineers" - FOLLOWS (the part of pharmacists containing lawyers doesn't contain engineers)

Answer: Only conclusion II follows

Venn Diagram Method:
Step 1: "No methods is a strategies" → Circles of methods and strategies don't overlap
Step 2: "All strategies are structures" → Circle of strategies completely inside structures
Step 3: methods is separate from strategies, but structures may overlap with methods

Analytical Method (E + A = O*):
No methods is a strategies (E) + All strategies are structures (A) = Some structures are not methods (O*)

Verification:
✗ Conclusion I: "No methods is a structures" - DOES NOT FOLLOW (structures circle is larger and can overlap with methods)
✓ Conclusion II: "Some structures are not methods" - FOLLOWS (the part of structures containing strategies doesn't contain methods)

Answer: Only conclusion II follows