Browsing Interface : Welcome guest : log in
Home |  Graph |  LogLearn |  Editor |  ]  KB:  Language: 
  Formal Language: 


KB Term:  Term intersection
English Word: 

Sigma KEE - RealNumber
RealNumber(real number)
Avogadro's_number, Avogadro_number, Boltzmann's_constant, G, Hubble's_constant, Hubble's_parameter, Hubble_constant, Hubble_parameter, R, Young's_modulus, absolute_viscosity, absorptance, absorption_coefficient, bulk_modulus, cardinal, circulating_decimal, coefficient, coefficient_of_absorption, coefficient_of_correlation, coefficient_of_drag, coefficient_of_elasticity, coefficient_of_expansion, coefficient_of_friction, coefficient_of_mutual_induction, coefficient_of_reflection, coefficient_of_self_induction, coefficient_of_viscosity, constant, constant_of_gravitation, continued_fraction, correction, correlation, correlation_coefficient, cosmological_constant, decimal, drag_coefficient, dynamic_viscosity, elastic_modulus, equilibrium_constant, expansivity, fixed-point_number, floating-point_number, fudge_factor, gas_constant, gravitational_constant, ionic_charge, modulus, modulus_of_elasticity, modulus_of_rigidity, mutual_inductance...

appearance as argument number 1
-------------------------


s__subclass(s__RealNumber,s__Number)

Merge.kif 1995-1995 Real number is a subclass of number
s__partition(s__RealNumber,s__NegativeRealNumber,s__NonnegativeRealNumber)

Merge.kif 1996-1996 Real number is exhaustively partitioned into negative real number and nonnegative real number
s__partition(s__RealNumber,s__RationalNumber,s__IrrationalNumber)

Merge.kif 1997-1997 Real number is exhaustively partitioned into rational number and irrational number
s__documentation(s__RealNumber, s__EnglishLanguage, "Any Number that can be expressed as a (possibly infinite) decimal, i_e_ any Number that has a position on the number line_") Merge.kif 1999-2001 Real number is exhaustively partitioned into rational number and irrational number
s__externalImage(s__RealNumber,"http:
//upload.wikimedia.org/wikipedia/commons/9/98/Real_Number_Line.PNG")

pictureList.kif 10221-10221 Real number is exhaustively partitioned into rational number and irrational number
s__externalImage(s__RealNumber,"http:
//upload.wikimedia.org/wikipedia/commons/f/fd/Recta_real_entero_o_decimal_exacto.png")

pictureList.kif 11727-11727 Real number is exhaustively partitioned into rational number and irrational number
s__externalImage(s__RealNumber,"http:
//upload.wikimedia.org/wikipedia/commons/0/09/Number_line.gif")

pictureList.kif 11728-11728 Real number is exhaustively partitioned into rational number and irrational number

appearance as argument number 2
-------------------------


s__partition(s__Number,s__RealNumber,s__ImaginaryNumber,s__ComplexNumber)

Merge.kif 1928-1928 Number is exhaustively partitioned into real number, imaginary number, and complex number
s__trichotomizingOn(s__lessThan,s__RealNumber)

Merge.kif 1938-1938 less than is trichotomizing on real number
s__trichotomizingOn(s__greaterThan,s__RealNumber)

Merge.kif 1950-1950 greater than is trichotomizing on real number
s__trichotomizingOn(s__lessThanOrEqualTo,s__RealNumber)

Merge.kif 1962-1962 less than or equal to is trichotomizing on real number
s__trichotomizingOn(s__greaterThanOrEqualTo,s__RealNumber)

Merge.kif 1979-1979 greater than or equal to is trichotomizing on real number
s__subclass(s__RationalNumber,s__RealNumber)

Merge.kif 2015-2015 Rational number is a subclass of real number
s__subclass(s__IrrationalNumber,s__RealNumber)

Merge.kif 2020-2020 Irrational number is a subclass of real number
s__subclass(s__NonnegativeRealNumber,s__RealNumber)

Merge.kif 2025-2025 Nonnegative real number is a subclass of real number
s__subclass(s__NegativeRealNumber,s__RealNumber)

Merge.kif 2047-2047 Negative real number is a subclass of real number
s__subclass(s__BinaryNumber,s__RealNumber)

Merge.kif 2107-2107 Binary number is a subclass of real number
s__disjoint(s__ComplexNumber,s__RealNumber)

Merge.kif 2119-2119 Complex number is disjoint from real number
s__range(s__ProbabilityFn,s__RealNumber)

Merge.kif 2683-2683 The range of probability is an instance of real number
s__range(s__ListSumFn,s__RealNumber)

Merge.kif 3352-3352 The range of sum of elements is an instance of real number
s__range(s__AverageFn,s__RealNumber)

Merge.kif 3383-3383 The range of average function is an instance of real number
s__range(s__MultiplicationFn,s__RealNumber)

Merge.kif 4813-4813 The range of multiplication is an instance of real number
s__range(s__AdditionFn,s__RealNumber)

Merge.kif 4826-4826 The range of addition is an instance of real number
s__range(s__SubtractionFn,s__RealNumber)

Merge.kif 4840-4840 The range of subtraction is an instance of real number
s__range(s__DivisionFn,s__RealNumber)

Merge.kif 4856-4856 The range of division is an instance of real number
s__range(s__CosineFn,s__RealNumber)

Merge.kif 4914-4914 The range of cosine is an instance of real number
s__range(s__ExponentiationFn,s__RealNumber)

Merge.kif 4933-4933 The range of exponentiation is an instance of real number
s__range(s__LogFn,s__RealNumber)

Merge.kif 5089-5089 The range of log is an instance of real number
s__range(s__RealNumberFn,s__RealNumber)

Merge.kif 5174-5174 The range of real number is an instance of real number
s__range(s__ReciprocalFn,s__RealNumber)

Merge.kif 5183-5183 The range of 互相 is an instance of real number
s__range(s__RoundFn,s__RealNumber)

Merge.kif 5283-5283 The range of round is an instance of real number
s__range(s__SineFn,s__RealNumber)

Merge.kif 5324-5324 The range of sine is an instance of real number

Display limited to 25 items. Show next 25

Display limited to 25 items. Show next 25

appearance as argument number 3
-------------------------


s__domain(s__lessThan,n__1,s__RealNumber)

Merge.kif 1939-1939 The number 1 argument of less than is an instance of real number
s__domain(s__lessThan,n__2,s__RealNumber)

Merge.kif 1940-1940 The number 2 argument of less than is an instance of real number
s__domain(s__greaterThan,n__1,s__RealNumber)

Merge.kif 1951-1951 The number 1 argument of greater than is an instance of real number
s__domain(s__greaterThan,n__2,s__RealNumber)

Merge.kif 1952-1952 The number 2 argument of greater than is an instance of real number
s__domain(s__lessThanOrEqualTo,n__1,s__RealNumber)

Merge.kif 1963-1963 The number 1 argument of less than or equal to is an instance of real number
s__domain(s__lessThanOrEqualTo,n__2,s__RealNumber)

Merge.kif 1964-1964 The number 2 argument of less than or equal to is an instance of real number
s__domain(s__greaterThanOrEqualTo,n__1,s__RealNumber)

Merge.kif 1980-1980 The number 1 argument of greater than or equal to is an instance of real number
s__domain(s__greaterThanOrEqualTo,n__2,s__RealNumber)

Merge.kif 1981-1981 The number 2 argument of greater than or equal to is an instance of real number
s__domain(s__conditionalProbability,n__3,s__RealNumber)

Merge.kif 2694-2694 The number 3 argument of conditional probability is an instance of real number
s__domain(s__MultiplicationFn,n__1,s__RealNumber)

Merge.kif 4811-4811 The number 1 argument of multiplication is an instance of real number
s__domain(s__MultiplicationFn,n__2,s__RealNumber)

Merge.kif 4812-4812 The number 2 argument of multiplication is an instance of real number
s__domain(s__AdditionFn,n__1,s__RealNumber)

Merge.kif 4824-4824 The number 1 argument of addition is an instance of real number
s__domain(s__AdditionFn,n__2,s__RealNumber)

Merge.kif 4825-4825 The number 2 argument of addition is an instance of real number
s__domain(s__SubtractionFn,n__1,s__RealNumber)

Merge.kif 4838-4838 The number 1 argument of subtraction is an instance of real number
s__domain(s__SubtractionFn,n__2,s__RealNumber)

Merge.kif 4839-4839 The number 2 argument of subtraction is an instance of real number
s__domain(s__DivisionFn,n__1,s__RealNumber)

Merge.kif 4854-4854 The number 1 argument of division is an instance of real number
s__domain(s__DivisionFn,n__2,s__RealNumber)

Merge.kif 4855-4855 The number 2 argument of division is an instance of real number
s__domain(s__AbsoluteValueFn,n__1,s__RealNumber)

Merge.kif 4874-4874 The number 1 argument of absolute value is an instance of real number
s__domain(s__CeilingFn,n__1,s__RealNumber)

Merge.kif 4895-4895 The number 1 argument of ceiling is an instance of real number
s__domain(s__DenominatorFn,n__1,s__RealNumber)

Merge.kif 4922-4922 The number 1 argument of denominator is an instance of real number
s__domain(s__ExponentiationFn,n__1,s__RealNumber)

Merge.kif 4931-4931 The number 1 argument of exponentiation is an instance of real number
s__domain(s__FloorFn,n__1,s__RealNumber)

Merge.kif 4940-4940 The number 1 argument of floor is an instance of real number
s__domain(s__IntegerSquareRootFn,n__1,s__RealNumber)

Merge.kif 5035-5035 The number 1 argument of integer square root is an instance of real number
s__domain(s__LogFn,n__1,s__RealNumber)

Merge.kif 5087-5087 The number 1 argument of log is an instance of real number
s__domain(s__NumeratorFn,n__1,s__RealNumber)

Merge.kif 5148-5148 The number 1 argument of numerator is an instance of real number

Display limited to 25 items. Show next 25

Display limited to 25 items. Show next 25

antecedent
-------------------------


! [V__NUMBER1,V__NUMBER2] :
(((((s__AbsoluteValueFn(V__NUMBER1)
         = V__NUMBER2)
       &
       s__instance(V__NUMBER1,s__RealNumber) &
       s__instance(V__NUMBER2,s__RealNumber))
     =>
     ((s__instance(V__NUMBER1,s__NonnegativeRealNumber) &
         (V__NUMBER1 = V__NUMBER2))
       |
       (s__instance(V__NUMBER1,s__NegativeRealNumber) &
         (V__NUMBER2 = s__SubtractionFn(n__0_0,V__NUMBER1)))))
&
(((s__instance(V__NUMBER1,s__NonnegativeRealNumber) &
       (V__NUMBER1 = V__NUMBER2))
     |
     (s__instance(V__NUMBER1,s__NegativeRealNumber) &
       (V__NUMBER2 = s__SubtractionFn(n__0_0,V__NUMBER1))))
=>
((s__AbsoluteValueFn(V__NUMBER1)
   = V__NUMBER2)
&
s__instance(V__NUMBER1,s__RealNumber) &
s__instance(V__NUMBER2,s__RealNumber))))
)

Merge.kif 4880-4891 equal the absolute value of X and Y and X is an instance of real number and Y is an instance of real number if and only if X is an instance of nonnegative real number and equal X and Y or X is an instance of negative real number and equal Y and (0.0 and X)
! [V__DEGREE] :
((s__instance(V__DEGREE,s__RealNumber) =>
     (s__TangentFn(V__DEGREE)
     = s__DivisionFn(s__SineFn(V__DEGREE)
  ,s__CosineFn(V__DEGREE))))
)

Merge.kif 5362-5368 If X is an instance of real number, then equal the tangent of X, the sine of X, and the cosine of X
! [V__N] :
((s__instance(V__N,s__RealNumber) =>
     (s__MeasureFn(V__N,s__Horsepower) = s__MeasureFn(s__MultiplicationFn(V__N,n__746)
    ,s__Watt)))
)

Merge.kif 7021-7025 If X is an instance of real number, then equal X horsepower(s) and X and 746 watt(s)
! [V__B : $i,V__T : $real] : (((s__roastedToTemperature(V__B, V__T) & s__instance(V__B, s__CoffeeBean)) => s__modalAttribute(( ? [V__R:$i] : ((s__instance(V__R, s__DryRoasting) & s__patient(V__R, V__B)))), s__Likely))) Food.kif 455-464 If X is the temperature at which Y is roasted to, Y is an instance of coffee bean, and X is an instance of real number, then the statement there exists Z such that Z is an instance of dry roasting and Y is a patient of Z has the modal force of likely
! [V__BUYINGS : $i,V__GMB : $i,V__ITEM : $i,V__TOTAL : $int] : (((s__instance(V__BUYINGS, s__Collection) & s__instance(V__GMB, s__CurrencyMeasure) & V__GMB = s__GMBFn(V__BUYINGS) & V__TOTAL = s__CardinalityFn(s__KappaFn(V__ITEM, (s__instance(V__ITEM, s__Object) & ( ? [V__BUYING:$i] : ((s__member(V__BUYING, V__BUYINGS) & s__patient(V__BUYING, V__ITEM)))))))) => s__ABPFn(V__BUYINGS) = s__DivisionFn(V__GMB, V__TOTAL))) UXExperimentalTerms.kif 3238-3258 If X is an instance of collection, Y is an instance of currency measure, Z is an instance of real number, equal Y and the value of X, and equal Z and the number of instances in the class described by W, then equal the average price of X, Y, and Z
! [V__GMV : $i,V__ITEM : $i,V__SELLINGS : $i,V__TOTAL : $int] : (((s__instance(V__SELLINGS, s__Collection) & s__instance(V__GMV, s__CurrencyMeasure) & V__GMV = s__GMVFn(V__SELLINGS) & V__TOTAL = s__CardinalityFn(s__KappaFn(V__ITEM, (s__instance(V__ITEM, s__Object) & ( ? [V__SELLING:$i] : ((s__member(V__SELLING, V__SELLINGS) & s__patient(V__SELLING, V__ITEM)))))))) => s__ASPFn(V__SELLINGS) = s__DivisionFn(V__GMV, V__TOTAL))) UXExperimentalTerms.kif 3281-3301 If X is an instance of collection, Y is an instance of currency measure, Z is an instance of real number, equal Y and the value of X, and equal Z and the number of instances in the class described by W, then equal the average selling price of X, Y, and Z

consequent
-------------------------


! [V__NUMBER] :
(((s__instance(V__NUMBER,s__NonnegativeRealNumber) =>
       (s__greaterThanOrEqualTo(V__NUMBER,n__0)
       &
       s__instance(V__NUMBER,s__RealNumber)))
   &
   ((s__greaterThanOrEqualTo(V__NUMBER,n__0)
     &
     s__instance(V__NUMBER,s__RealNumber))
   =>
   s__instance(V__NUMBER,s__NonnegativeRealNumber)))
)

Merge.kif 2030-2034 X is an instance of nonnegative real number if, only if X is greater than or equal to 0, and X is an instance of real number
! [V__NUMBER] :
(((s__instance(V__NUMBER,s__PositiveRealNumber) =>
       (s__greaterThan(V__NUMBER,n__0)
       &
       s__instance(V__NUMBER,s__RealNumber)))
   &
   ((s__greaterThan(V__NUMBER,n__0)
     &
     s__instance(V__NUMBER,s__RealNumber))
   =>
   s__instance(V__NUMBER,s__PositiveRealNumber)))
)

Merge.kif 2041-2045 X is an instance of positive real number if, only if X is greater than 0, and X is an instance of real number
! [V__NUMBER] :
(((s__instance(V__NUMBER,s__NegativeRealNumber) =>
       (s__lessThan(V__NUMBER,n__0)
       &
       s__instance(V__NUMBER,s__RealNumber)))
   &
   ((s__lessThan(V__NUMBER,n__0)
     &
     s__instance(V__NUMBER,s__RealNumber))
   =>
   s__instance(V__NUMBER,s__NegativeRealNumber)))
)

Merge.kif 2052-2056 X is an instance of negative real number if, only if X is less than 0, and X is an instance of real number
! [V__LIST,V__AVERAGE] :
(((s__instance(V__LIST,s__List) &
       s__instance(V__AVERAGE,s__RealNumber))
     =>
     (s__average(V__LIST,V__AVERAGE)
     =>
     (! [V__LISTITEM] :
       ((s__inList(V__LISTITEM,V__LIST)
         =>
         s__instance(V__LISTITEM,s__RealNumber))))))
)

Merge.kif 5492-5497 If X is an average of Y, then For all Entity Z: if Z is a member of Y, then Z is an instance of real number
! [V__SQUAREUNIT,V__UNIT] :
((s__instance(V__SQUAREUNIT,s__UnitOfMeasure) =>
     ((s__instance(V__UNIT,s__UnitOfMeasure) &
         (V__SQUAREUNIT = s__SquareUnitFn(V__UNIT)))
     =>
     (? [V__NUM] :
       ((s__instance(V__NUM,s__RealNumber) &
           (s__MeasureFn(V__NUM,V__SQUAREUNIT)
           = s__MeasureFn(s__MultiplicationFn(V__NUM,V__NUM)
        ,V__UNIT)))))))
)

Mid-level-ontology.kif 15195-15206 If X is an instance of unit of measure and equal Y and the square unit of X, then there exists Z such that Z is an instance of real number and equal Z Y(s) and Z and Z X(s)
! [V__MAF : $i,V__REFERENCEOBJECT : $i,V__RELATIVEOBJECT : $i] : (((s__instance(V__MAF, s__MovingAwayFrom) & s__instance(V__RELATIVEOBJECT, s__Object) & s__instance(V__REFERENCEOBJECT, s__Object) & s__patient(V__MAF, V__RELATIVEOBJECT) & s__patient(V__MAF, V__REFERENCEOBJECT)) => ( ? [V__BEFOREDISTANCE:$real, V__AFTERDISTANCE:$real, V__U:$i] : ((s__moves(V__MAF, V__RELATIVEOBJECT) & s__holdsDuring(s__BeginFn(s__WhenFn(V__MAF)), s__distance(V__RELATIVEOBJECT, V__REFERENCEOBJECT, s__MeasureFn(V__BEFOREDISTANCE, V__U))) & s__holdsDuring(s__EndFn(s__WhenFn(V__MAF)), s__distance(V__RELATIVEOBJECT, V__REFERENCEOBJECT, s__MeasureFn(V__AFTERDISTANCE, V__U))) & ($greater(V__AFTERDISTANCE,V__BEFOREDISTANCE))))))) Mid-level-ontology.kif 34214-34234 If X is an instance of moving away from, Y is an instance of object, Z is an instance of object, Y is a patient of X, and Z is a patient of X, then there exist W, V and U such that W is an instance of real number and V is an instance of real number and Y moves during X and the distance between Y and Z is W U(s) holds during the beginning of the time of existence of X and the distance between Y and Z is V U(s) holds during the end of the time of existence of X and V is greater than W
! [V__MT : $i,V__REFERENCEOBJECT : $i,V__RELATIVEOBJECT : $i] : (((s__instance(V__MT, s__MovingTowards) & s__instance(V__RELATIVEOBJECT, s__Object) & s__instance(V__REFERENCEOBJECT, s__Object) & s__patient(V__MT, V__REFERENCEOBJECT) & s__patient(V__MT, V__RELATIVEOBJECT)) => ( ? [V__BEFOREDISTANCE:$real, V__AFTERDISTANCE:$real, V__U:$i] : ((s__instance(V__U, s__UnitOfLength) & s__moves(V__MT, V__RELATIVEOBJECT) & s__holdsDuring(s__BeginFn(s__WhenFn(V__MT)), s__distance(V__RELATIVEOBJECT, V__REFERENCEOBJECT, s__MeasureFn(V__BEFOREDISTANCE, V__U))) & s__holdsDuring(s__EndFn(s__WhenFn(V__MT)), s__distance(V__RELATIVEOBJECT, V__REFERENCEOBJECT, s__MeasureFn(V__AFTERDISTANCE, V__U))) & ($greater(V__BEFOREDISTANCE,V__AFTERDISTANCE))))))) Mid-level-ontology.kif 34241-34262 If X is an instance of moving towards, Y is an instance of object, Z is an instance of object, Z is a patient of X, and Y is a patient of X, then there exist W, V and U such that W is an instance of real number and V is an instance of real number and U is an instance of unit of length and Y moves during X and the distance between Y and Z is W U(s) holds during the beginning of the time of existence of X and the distance between Y and Z is V U(s) holds during the end of the time of existence of X and W is greater than V
! [V__L] :
((s__instance(V__L,s__Lungo) =>
     (? [V__E,V__V] :
       ((s__instance(V__E,s__Espresso) &
           s__part(V__E,V__L)
         &
         s__measure(V__E,s__MeasureFn(V__V,s__Liter))
       &
       s__instance(V__V,s__RealNumber) &
       s__measure(V__L,s__MeasureFn(s__MultiplicationFn(V__V,n__2)
    ,s__Liter))))))
)

Food.kif 747-758 If X is an instance of lungo, then there exist Y and Z such that Y is an instance of espresso and Y is a part of X and the measure of Y is Z liter(s) and Z is an instance of real number and the measure of X is Z and 2 liter(s)


Show full definition with tree view
Show simplified definition (without tree view)
Show simplified definition (with tree view)



Sigma web home      Suggested Upper Merged Ontology (SUMO) web home
Sigma version 3.0.0-ac69cf7a (2026-05-13) is open source software produced by Articulate Software and its partners