Plaque at Mount Rushmore National Monument with names of monument workers.
The impossible is the possible waiting to happen!!
Stand proud!! Allow your posture to be your voice then your words can be your grace. Remember, silence is golden, until it is broken,that is when you go platinum, this is our heritage. Freedom is priceless and will cost you everything with no promises.
This is the story of my journey, a quest to understanding more than myself. "The Secret of the Universe is Choice!; know decision" will be the next global slogan. Placed on T-shirts, Jackets, Sweatshirts, it really doesn't matter, 'cause a picture with my slogan is worth more than a thousand words, it's worth??.......Know Conversation!!!
Education
Scholars Academy
Classical Study in the Field of Philosophical Entrepreneurship, Intellectual Property, Ownership. Preparatory in Academia, The Sport of the Horse (https://www.youtube.com/watch?v=W8x1LBnLU3M) Complete
1981 - 1983
Activities and Societies: 1.) Three-day Eventing http://useventing.com/resource/what-eventing 2.) United States Pony Club https://www.ponyclub.org/ 3.) Hunter-Jumper Dick Widger Trainer 4.) Dressage USPC/Referral 5.) Clinician Jimmy Wofford http://www.jimwofford.com/biography.htm 6.) "Horses in California, Inc.", (a 501(c)3 non-profit organization
Equestrian Sports, Business Operation and Openings
San Francisco Polo in the Park
http://sfpolointhepark.com/
Horses in California
http://www.horsesinca.com/about-us/index.htm
Horses in California, Inc. hosts such equestrian events as Polo in the Park, Jumping in the Park, Dressage in the Park, and the future San Francisco International Horse Trials, in order to create awareness of, and to raise money for, its James S. Brady Therapeutic Riding Program for children with special needs both locally and internationally.
Tal-y-tara Tack & Tweed
http://talytara.com/
The Brady Riding Program
http://www.bradyriding.org/
English riding discipline
USEF ~ https://www.usef.org/
Melba Meakin, Student League of San Francisco, San Francisco
http://www.courts.ca.gov/documents/2020.pdf
______________________________________________________________________________________________________________________________________________________________________
Cantore Arithmetic is able to state:
Pony equated word knee equation of word Symbol Ny
14.2 hands
Word pony[Pony[PONY]] equated word shade
Nikon equated NX300 equation of the word numbered Symbol NX3000
Word Symbol[a mark or character used as a conventional representation of an object, function, or process, e.g. the letter or letters standing for a chemical element or a character in musical notation[a thing that represents or stands for something else, especially a material object representing something abstract]] equated word Case, case is a word for physics in Cantore Arithmetic set word owe zero[0]. Word cross equated word Symbol.
Word Pictogram – Ideogram that conveys its meaning through its pictorial resemblance to a physical object equated word Program!!
Physical object. Word Physical is able to be equated word object.
You searched for
"SHADE" in the KJV Bible
1 Instances - Page 1 of 1 - Sort by Book Order - Feedback
- Psalms 121:5chapter context similar meaning copy save
- The LORD is thy keeper: the LORD is thy shade upon thy right hand.
- + (plus sign)
- 1. Denotes addition and is read as plus; for example, 3 + 2.
- 2. Denotes that a number is positive and is read as plus. Redundant, but sometimes used for emphasizing that a number is positive, specially when other numbers in the context are or may be negative; for example, +2.
- 3. Sometimes used instead of for a disjoint union of sets.
- − (minus sign)
- 1. Denotes subtraction and is read as minus; for example, 3 – 2.
- 2. Denotes the additive inverse and is read as minus, the negative of, or the opposite of; for example, –2.
- 3. Also used in place of \ for denoting the set-theoretic complement; see \ in § Set theory.
- × (multiplication sign)
- 1. In elementary arithmetic, denotes multiplication, and is read as times; for example, 3 × 2.
- 2. In geometry and linear algebra, denotes the cross product.
- 3. In set theory and category theory, denotes the Cartesian product and the direct product. See also × in § Set theory.
- · (dot)
- 1. Denotes multiplication and is read as times; for example, 3 ⋅ 2.
- 2. In geometry and linear algebra, denotes the dot product.
- 3. Placeholder used for replacing an indeterminate element. For example, saying "the absolute value is denoted by | · |" is perhaps clearer than saying that it is denoted as | |.
- ± (plus–minus sign)
- 1. Denotes either a plus sign or a minus sign.
- 2. Denotes the range of values that a measured quantity may have; for example, 10 ± 2 denotes an unknown value that lies between 8 and 12.
- ∓ (minus-plus sign)
- Used paired with ±, denotes the opposite sign; that is, + if ± is –, and – if ± is +.
- ÷ (division sign)
- Widely used for denoting division in Anglophone countries, it is no longer in common use in mathematics and its use is "not recommended".[1] In some countries, it can indicate subtraction.
- : (colon)
- 1. Denotes the ratio of two quantities.
- 2. In some countries, may denote division.
- 3. In set-builder notation, it is used as a separator meaning "such that"; see {□ : □}.
- / (slash)
- 1. Denotes division and is read as divided by or over. Often replaced by a horizontal bar. For example, 3 / 2 or .
- 2. Denotes a quotient structure. For example, quotient set, quotient group, quotient category, etc.
- 3. In number theory and field theory, denotes a field extension, where F is an extension field of the field E.
- 4. In probability theory, denotes a conditional probability. For example, denotes the probability of A, given that Boccurs. Usually denoted : see "|".
- √ (square-root symbol)
- Denotes square root and is read as the square root of. Rarely used in modern mathematics without a horizontal bar delimiting the width of its argument (see the next item). For example, √2.
- √ (radical symbol)
- 1. Denotes square root and is read as the square root of. For example, .
- 2. With an integer greater than 2 as a left superscript, denotes an nth root. For example, denotes the 7th root of 3.
- ^ (caret)
- 1. Exponentiation is normally denoted with a superscript. However, is often denoted x^y when superscripts are not easily available, such as in programming languages (including LaTeX) or plain text emails.
- 2. Not to be confused with ∧
![{\displaystyle {\sqrt[{7}]{3}}}](https://wikimedia.org/api/rest_v1/media/math/render/svg/28c775908a306fe7496d4302ab87bfd414e1261c)
- = (equals sign)
- 1. Denotes equality.
- 2. Used for naming a mathematical object in a sentence like "let ", where E is an expression. See also ≝, ≜ or .
- Any of these is sometimes used for naming a mathematical object. Thus, and are each an abbreviation of the phrase "let ", where is an expression and is a variable. This is similar to the concept of assignmentin computer science, which is variously denoted (depending on the programming language used)
- ≠ (not-equal sign)
- Denotes inequality and means "not equal".
- ≈
- The most common symbol for denoting approximate equality. For example,
- ~ (tilde)
- 1. Between two numbers, either it is used instead of ≈ to mean "approximatively equal", or it means "has the same order of magnitude as".
- 2. Denotes the asymptotic equivalence of two functions or sequences.
- 3. Often used for denoting other types of similarity, for example, matrix similarity or similarity of geometric shapes.
- 4. Standard notation for an equivalence relation.
- 5. In probability and statistics, may specify the probability distribution of a random variable. For example, means that the distribution of the random variable X is standard normal.[2]
- 6. Notation for proportionality. See also ∝ for a less ambiguous symbol.
- ≡ (triple bar)
- 1. Denotes an identity; that is, an equality that is true whichever values are given to the variables occurring in it.
- 2. In number theory, and more specifically in modular arithmetic, denotes the congruence modulo an integer.
- 3. May denote a logical equivalence.
- 1. May denote an isomorphism between two mathematical structures, and is read as "is isomorphic to".
- 2. In geometry, may denote the congruence of two geometric shapes (that is the equality up to a displacement), and is read "is congruent to".
- < (less-than sign)
- 1. Strict inequality between two numbers; means and is read as "less than".
- 2. Commonly used for denoting any strict order.
- 3. Between two groups, may mean that the first one is a proper subgroup of the second one.
- > (greater-than sign)
- 1. Strict inequality between two numbers; means and is read as "greater than".
- 2. Commonly used for denoting any strict order.
- 3. Between two groups, may mean that the second one is a proper subgroup of the first one.
- ≤
- 1. Means "less than or equal to". That is, whatever A and B are, A ≤ B is equivalent to A < B or A = B.
- 2. Between two groups, may mean that the first one is a subgroup of the second one.
- ≥
- 1. Means "greater than or equal to". That is, whatever A and B are, A ≥ B is equivalent to A > B or A = B.
- 2. Between two groups, may mean that the second one is a subgroup of the first one.
- 1. Means "much less than" and "much greater than". Generally, much is not formally defined, but means that the lesser quantity can be neglected with respect to the other. This is generally the case when the lesser quantity is smaller than the other by one or several orders of magnitude.
- 2. In measure theory, means that the measure is absolutely continuous with respect to the measure .
- A rarely used symbol, generally a synonym of ≤.
- 1. Often used for denoting an order or, more generally, a preorder, when it would be confusing or not convenient to use < and >.
- 2. Sequention in asynchronous logic.
- ∅
- Denotes the empty set, and is more often written . Using set-builder notation, it may also be denoted .
- 1. Number of elements: may denote the cardinality of the set S. An alternative notation is ; see .
- 2. Primorial: denotes the product of the prime numbers that are not greater than n.
- 3. In topology, denotes the connected sum of two manifolds or two knots.
- ∈
- Denotes set membership, and is read "is in", "belongs to", or "is a member of". That is, means that x is an element of the set S.
- ∉
- Means "is not in". That is, means .
- ⊂
- Denotes set inclusion. However two slightly different definitions are common.
- 1. may mean that A is a subset of B, and is possibly equal to B; that is, every element of A belongs to B; expressed as a formula, .
- 2. may mean that A is a proper subset of B, that is the two sets are different, and every element of A belongs to B; expressed as a formula, .
- ⊆
- means that A is a subset of B. Used for emphasizing that equality is possible, or when means that is a proper subset of
- ⊊
- means that A is a proper subset of B. Used for emphasizing that , or when does not imply that is a proper subset of
- ⊃, ⊇, ⊋
- Denote the converse relation of , , and respectively. For example, is equivalent to .
- ∪
- Denotes set-theoretic union, that is, is the set formed by the elements of A and B together. That is, .
- ∩
- Denotes set-theoretic intersection, that is, is the set formed by the elements of both A and B. That is, .
- ∖ (backslash)
- Set difference; that is, is the set formed by the elements of A that are not in B. Sometimes, is used instead; see –in § Arithmetic operators.
- ⊖ or
- Symmetric difference: that is, or is the set formed by the elements that belong to exactly one of the two sets A and B.
- 1. With a subscript, denotes a set complement: that is, if , then .
- 2. Without a subscript, denotes the absolute complement; that is, , where U is a set implicitly defined by the context, which contains all sets under consideration. This set U is sometimes called the universe of discourse.
- × (multiplication sign)
- See also × in § Arithmetic operators.
- 1. Denotes the Cartesian product of two sets. That is, is the set formed by all pairs of an element of A and an element of B.
- 2. Denotes the direct product of two mathematical structures of the same type, which is the Cartesian product of the underlying sets, equipped with a structure of the same type. For example, direct product of rings, direct product of topological spaces.
- 3. In category theory, denotes the direct product (often called simply product) of two objects, which is a generalization of the preceding concepts of product.
- Denotes the disjoint union. That is, if A and B are sets then is a set of pairs where iA and iB are distinct indices discriminating the members of A and B in .
- 1. Used for the disjoint union of a family of sets, such as in
- 2. Denotes the coproduct of mathematical structures or of objects in a category.
- ¬ (not sign)
- Denotes logical negation, and is read as "not". If E is a logical predicate, is the predicate that evaluates to true if and only if Eevaluates to false. For clarity, it is often replaced by the word "not". In programming languages and some mathematical texts, it is sometimes replaced by "~" or "!", which are easier to type on some keyboards.
- ∨ (descending wedge)
- 1. Denotes the logical or, and is read as "or". If E and F are logical predicates, is true if either E, F, or both are true. It is often replaced by the word "or".
- 2. In lattice theory, denotes the join or least upper bound operation.
- 3. In topology, denotes the wedge sum of two pointed spaces.
- ∧ (wedge)
- 1. Denotes the logical and, and is read as "and". If E and F are logical predicates, is true if E and F are both true. It is often replaced by the word "and" or the symbol "&".
- 2. In lattice theory, denotes the meet or greatest lower bound operation.
- 3. In multilinear algebra, geometry, and multivariable calculus, denotes the wedge product or the exterior product.
- ⊻
- Exclusive or: if E and F are two Boolean variables or predicates, denotes the exclusive or. Notations E XOR F and are also commonly used; see ⊕.
- ∀ (turned A)
- 1. Denotes universal quantification and is read as "for all". If E is a logical predicate, means that E is true for all possible values of the variable x.
- 2. Often used improperly[3] in plain text as an abbreviation of "for all" or "for every".
- ∃
- 1. Denotes existential quantification and is read "there exists ... such that". If E is a logical predicate, means that there exists at least one value of x for which E is true.
- 2. Often used improperly[3] in plain text as an abbreviation of "there exists".
- ∃!
- Denotes uniqueness quantification, that is, means "there exists exactly one x such that P (is true)". In other words, is an abbreviation of .
- ⇒
- 1. Denotes material conditional, and is read as "implies". If P and Q are logical predicates, means that if P is true, then Q is also true. Thus, is logically equivalent with .
- 2. Often used improperly[3] in plain text as an abbreviation of "implies".
- ⇔
- 1. Denotes logical equivalence, and is read "is equivalent to" or "if and only if". If P and Q are logical predicates, is thus an abbreviation of , or of .
- 2. Often used improperly[3] in plain text as an abbreviation of "if and only if".
- ⊤ (tee)
- 1. denotes the logical predicate always true.
- 2. Denotes also the truth value true.
- 3. Sometimes denotes the top element of a bounded lattice (previous meanings are specific examples).
- 4. For the use as a superscript, see □⊤.
- ⊥ (up tack)
- 1. denotes the logical predicate always false.
- 2. Denotes also the truth value false.
- 3. Sometimes denotes the bottom element of a bounded lattice (previous meanings are specific examples).
- 4. In Cryptography often denotes an error in place of a regular value.
- 5. For the use as a superscript, see □⊥.
- 6. For the similar symbol, see .
- Denotes the set of natural numbers or sometimes When the distinction is important and readers might assume either definition, and are used, respectively, to denote one of them unambiguously. Notation is also commonly used.
- Denotes the set of integers It is often denoted also by
- 1. Denotes the set of p-adic integers, where p is a prime number.
- 2. Sometimes, denotes the integers modulo n, where n is an integer greater than 0. The notation is also used, and is less ambiguous.
- Denotes the set of rational numbers (fractions of two integers). It is often denoted also by
- Denotes the set of p-adic numbers, where p is a prime number.
- Denotes the set of real numbers. It is often denoted also by
- Denotes the set of complex numbers. It is often denoted also by
- Denotes the set of quaternions. It is often denoted also by
- Denotes the finite field with q elements, where q is a prime power (including prime numbers). It is denoted also by GF(q).
- Used on rare occasions to denote the set of octonions. It is often denoted also by
- □'
- Lagrange's notation for the derivative: If f is a function of a single variable, , read as "f prime", is the derivative of f with respect to this variable. The second derivative is the derivative of , and is denoted .
- Newton's notation, most commonly used for the derivative with respect to time. If x is a variable depending on time, then read as "x dot", is its derivative with respect to time. In particular, if x represents a moving point, then is its velocity.
- Newton's notation, for the second derivative: If x is a variable that represents a moving point, then is its acceleration.
- d □d □
- Leibniz's notation for the derivative, which is used in several slightly different ways.
- 1. If y is a variable that depends on x, then , read as "d y over d x" (commonly shortened to "d y d x"), is the derivative of y with respect to x.
- 2. If f is a function of a single variable x, then is the derivative of f, and is the value of the derivative at a.
- 3. Total derivative: If is a function of several variables that depend on x, then is the derivative of f considered as a function of x. That is, .
- ∂ □∂ □
- Partial derivative: If is a function of several variables, is the derivative with respect to the ith variable considered as an independent variable, the other variables being considered as constants.
- 𝛿 □𝛿 □
- Functional derivative: If is a functional of several functions, is the functional derivative with respect to the nth function considered as an independent variable, the other functions being considered constant.
- 1. Complex conjugate: If z is a complex number, then is its complex conjugate. For example, .
- 2. Topological closure: If S is a subset of a topological space T, then is its topological closure, that is, the smallest closed subset of T that contains S.
- 3. Algebraic closure: If F is a field, then is its algebraic closure, that is, the smallest algebraically closed field that contains F. For example, is the field of all algebraic numbers.
- 4. Mean value: If x is a variable that takes its values in some sequence of numbers S, then may denote the mean of the elements of S.
- 5. Negation: Sometimes used to denote negation of the entire expression under the bar, particularly when dealing with Boolean algebra. For example, one of De Morgan's laws says that .
- →
- 1. denotes a function with domain A and codomain B. For naming such a function, one writes , which is read as "f from A to B".
- 2. More generally, denotes a homomorphism or a morphism from A to B.
- 3. May denote a logical implication. For the material implication that is widely used in mathematics reasoning, it is nowadays generally replaced by ⇒. In mathematical logic, it remains used for denoting implication, but its exact meaning depends on the specific theory that is studied.
- 4. Over a variable name, means that the variable represents a vector, in a context where ordinary variables represent scalars; for example, . Boldface () or a circumflex () are often used for the same purpose.
- 5. In Euclidean geometry and more generally in affine geometry, denotes the vector defined by the two points P and Q, which can be identified with the translation that maps P to Q. The same vector can be denoted also ; see Affine space.
- ↦
- "Maps to": Used for defining a function without having to name it. For example, is the square function.
- ○[4]
- 1. Function composition: If f and g are two functions, then is the function such that for every value of x.
- 2. Hadamard product of matrices: If A and B are two matrices of the same size, then is the matrix such that . Possibly, is also used instead of ⊙ for the Hadamard product of power series.[citation needed]
- ∂
- 1. Boundary of a topological subspace: If S is a subspace of a topological space, then its boundary, denoted , is the set difference between the closure and the interior of S.
- 2. Partial derivative: see ∂□∂□.
- ∫
- 1. Without a subscript, denotes an antiderivative. For example, .
- 2. With a subscript and a superscript, or expressions placed below and above it, denotes a definite integral. For example, .
- 3. With a subscript that denotes a curve, denotes a line integral. For example, , if r is a parametrization of the curve C, from a to b.
- ∮
- Often used, typically in physics, instead of for line integrals over a closed curve.
- ∬, ∯
- Similar to and for surface integrals.
- or
- Nabla, the gradient, vector derivative operator , also called del or grad, or the covariant derivative.
- ∇2 or ∇⋅∇
- Laplace operator or Laplacian: . The forms and represent the dot product of the gradient ( or ) with itself. Also notated Δ (next item).
- Δ (Capital Greek letter delta—not to be confused with , which may denote a geometric triangle or, alternatively, the symmetric difference of two sets.)
- 1. Another notation for the Laplacian (see above).
- 2. Operator of finite difference.
- or (Note: the notation is not recommended for the four-gradient since both and are used to denote the d'Alembertian; see below.)
- Quad, the 4-vector gradient operator or four-gradient, .
- or (here an actual box, not a placeholder)
- Denotes the d'Alembertian or squared four-gradient, which is a generalization of the Laplacian to four-dimensional spacetime. In flat spacetime with Euclidean coordinates, this may mean either or ; the sign convention must be specified. In curved spacetime (or flat spacetime with non-Euclidean coordinates), the definition is more complicated. Also called box or quabla.
- ∑ (capital-sigma notation)
- 1. Denotes the sum of a finite number of terms, which are determined by subscripts and superscripts (which can also be placed below and above), such as in or .
- 2. Denotes a series and, if the series is convergent, the sum of the series. For example, .
- ∏ (capital-pi notation)
- 1. Denotes the product of a finite number of terms, which are determined by subscripts and superscripts (which can also be placed below and above), such as in or .
- 2. Denotes an infinite product. For example, the Euler product formula for the Riemann zeta function is .
- 3. Also used for the Cartesian product of any number of sets and the direct product of any number of mathematical structures.
- 1. Internal direct sum: if E and F are abelian subgroups of an abelian group V, notation means that V is the direct sum of E and F; that is, every element of V can be written in a unique way as the sum of an element of E and an element of F. This applies also when E and F are linear subspaces or submodules of the vector space or module V.
- 2. Direct sum: if E and F are two abelian groups, vector spaces, or modules, then their direct sum, denoted is an abelian group, vector space, or module (respectively) equipped with two monomorphisms and such that is the internal direct sum of and . This definition makes sense because this direct sum is unique up to a unique isomorphism.
- 3. Exclusive or: if E and F are two Boolean variables or predicates, may denote the exclusive or. Notations E XOR F and are also commonly used; see ⊻.
- 1. Denotes the tensor product of abelian groups, vector spaces, modules, or other mathematical structures, such as in or
- 2. Denotes the tensor product of elements: if and then
- □⊤
- 1. Transpose: if A is a matrix, denotes the transpose of A, that is, the matrix obtained by exchanging rows and columns of A. Notation is also used. The symbol is often replaced by the letter T or t.
- 2. For inline uses of the symbol, see ⊤.
- □⊥
- 1. Orthogonal complement: If W is a linear subspace of an inner product space V, then denotes its orthogonal complement, that is, the linear space of the elements of V whose inner products with the elements of W are all zero.
- 2. Orthogonal subspace in the dual space: If W is a linear subspace (or a submodule) of a vector space (or of a module) V, then may denote the orthogonal subspace of W, that is, the set of all linear forms that map W to zero.
- 3. For inline uses of the symbol, see ⊥.
- ⋉
⋊ - 1. Inner semidirect product: if N and H are subgroups of a group G, such that N is a normal subgroup of G, then and mean that G is the semidirect product of N and H, that is, that every element of G can be uniquely decomposed as the product of an element of N and an element of H. (Unlike for the direct product of groups, the element of Hmay change if the order of the factors is changed.)
- 2. Outer semidirect product: if N and H are two groups, and is a group homomorphism from N to the automorphism group of H, then denotes a group G, unique up to a group isomorphism, which is a semidirect product of N and H, with the commutation of elements of N and H defined by .
- ≀
- In group theory, denotes the wreath product of the groups G and H. It is also denoted as or ; see Wreath product § Notation and conventions for several notation variants.
- (infinity symbol)
- 1. The symbol is read as infinity. As an upper bound of a summation, an infinite product, an integral, etc., means that the computation is unlimited. Similarly, in a lower bound means that the computation is not limited toward negative values.
- 2. and are the generalized numbers that are added to the real line to form the extended real line.
- 3. is the generalized number that is added to the real line to form the projectively extended real line.
- (fraktur 𝔠)
- denotes the cardinality of the continuum, which is the cardinality of the set of real numbers.
- (aleph)
- With an ordinal i as a subscript, denotes the ith aleph number, that is the ith infinite cardinal. For example, is the smallest infinite cardinal, that is, the cardinal of the natural numbers.
- (bet (letter))
- With an ordinal i as a subscript, denotes the ith beth number. For example, is the cardinal of the natural numbers, and is the cardinal of the continuum.
- (omega)
- 1. Denotes the first limit ordinal. It is also denoted and can be identified with the ordered set of the natural numbers.
- 2. With an ordinal i as a subscript, denotes the ith limit ordinal that has a cardinality greater than that of all preceding ordinals.
- 3. In computer science, denotes the (unknown) greatest lower bound for the exponent of the computational complexity of matrix multiplication.
- 4. Written as a function of another function, it is used for comparing the asymptotic growth of two functions. See Big O notation § Related asymptotic notations.
- 5. In number theory, may denote the prime omega function. That is, is the number of distinct prime factors of the integer n.
You searched for
"OBJECT" in the KJV Bible
1 Instances - Page 1 of 1 - Sort by Book Order - Feedback
- Acts 24:19chapter context similar meaning copy save
- Who ought to have been here before thee, and object, if they had ought against me.
You searched for
"OWE" in the KJV Bible
1 Instances - Page 1 of 1 - Sort by Book Order - Feedback
- Romans 13:8chapter context similar meaning copy save
- Owe no man any thing, but to love one another: for he that loveth another hath fulfilled the law.
You searched for
"CROSS" in the KJV Bible
28 Instances - Page 1 of 1 - Sort by Book Order - Feedback
- Mark 15:30chapter context similar meaning copy save
- Save thyself, and come down from the cross.
- Luke 14:27chapter context similar meaning copy save
- And whosoever doth not bear his cross, and come after me, cannot be my disciple.
- Ephesians 2:16chapter context similar meaning copy save
- And that he might reconcile both unto God in one body by the cross, having slain the enmity thereby:
- Matthew 27:32chapter context similar meaning copy save
- And as they came out, they found a man of Cyrene, Simon by name: him they compelled to bear his cross.
- 1 Corinthians 1:18chapter context similar meaning copy save
- For the preaching of the cross is to them that perish foolishness; but unto us which are saved it is the power of God.
- Galatians 5:11chapter context similar meaning copy save
- And I, brethren, if I yet preach circumcision, why do I yet suffer persecution? then is the offence of the cross ceased.
- Matthew 10:38chapter context similar meaning copy save
- And he that taketh not his cross, and followeth after me, is not worthy of me.
- Luke 9:23chapter context similar meaning copy save
- And he said to them all, If any man will come after me, let him deny himself, and take up his cross daily, and follow me.
- Mark 15:21chapter context similar meaning copy save
- And they compel one Simon a Cyrenian, who passed by, coming out of the country, the father of Alexander and Rufus, to bear his cross.
- Matthew 27:42chapter context similar meaning copy save
- He saved others; himself he cannot save. If he be the King of Israel, let him now come down from the cross, and we will believe him.
- Galatians 6:12chapter context similar meaning copy save
- As many as desire to make a fair shew in the flesh, they constrain you to be circumcised; only lest they should suffer persecution for the cross of Christ.
- Matthew 16:24chapter context similar meaning copy save
- Then said Jesus unto his disciples, If any man will come after me, let him deny himself, and take up his cross, and follow me.
- Philippians 3:18chapter context similar meaning copy save
- (For many walk, of whom I have told you often, and now tell you even weeping, that they are the enemies of the cross of Christ:
- John 19:17chapter context similar meaning copy save
- And he bearing his cross went forth into a place called the place of a skull, which is called in the Hebrew Golgotha:
- Philippians 2:8chapter context similar meaning copy save
- And being found in fashion as a man, he humbled himself, and became obedient unto death, even the death of the cross.
- Colossians 2:14chapter context similar meaning copy save
- Blotting out the handwriting of ordinances that was against us, which was contrary to us, and took it out of the way, nailing it to his cross;
- Colossians 1:20chapter context similar meaning copy save
- And, having made peace through the blood of his cross, by him to reconcile all things unto himself; by him, I say, whether they be things in earth, or things in heaven.
- 1 Corinthians 1:17chapter context similar meaning copy save
- For Christ sent me not to baptize, but to preach the gospel: not with wisdom of words, lest the cross of Christ should be made of none effect.
- John 19:19chapter context similar meaning copy save
- And Pilate wrote a title, and put it on the cross. And the writing was, JESUS OF NAZARETH THE KING OF THE JEWS.
- Galatians 6:14chapter context similar meaning copy save
- But God forbid that I should glory, save in the cross of our Lord Jesus Christ, by whom the world is crucified unto me, and I unto the world.
- Matthew 27:40chapter context similar meaning copy save
- And saying, Thou that destroyest the temple, and buildest it in three days, save thyself. If thou be the Son of God, come down from the cross.
- Mark 15:32chapter context similar meaning copy save
- Let Christ the King of Israel descend now from the cross, that we may see and believe. And they that were crucified with him reviled him.
- Mark 8:34chapter context similar meaning copy save
- And when he had called the people unto him with his disciples also, he said unto them, Whosoever will come after me, let him deny himself, and take up his cross, and follow me.
- John 19:25chapter context similar meaning copy save
- Now there stood by the cross of Jesus his mother, and his mother's sister, Mary the wife of Cleophas, and Mary Magdalene.
- Hebrews 12:2chapter context similar meaning copy save
- Looking unto Jesus the author and finisher of our faith; who for the joy that was set before him endured the cross, despising the shame, and is set down at the right hand of the throne of God.
- Luke 23:26chapter context similar meaning copy save
- And as they led him away, they laid hold upon one Simon, a Cyrenian, coming out of the country, and on him they laid the cross, that he might bear it after Jesus.
- Mark 10:21chapter context similar meaning copy save
- Then Jesus beholding him loved him, and said unto him, One thing thou lackest: go thy way, sell whatsoever thou hast, and give to the poor, and thou shalt have treasure in heaven: and come, take up the cross, and follow me.
- John 19:31chapter context similar meaning copy save
- The Jews therefore, because it was the preparation, that the bodies should not remain upon the cross on the sabbath day, (for that sabbath day was an high day,) besought Pilate that their legs might be broken, and that they might be taken away.
You searched for
"CASE" in the KJV Bible
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- Matthew 19:10chapter context similar meaning copy save
- His disciples say unto him, If the case of the man be so with his wife, it is not good to marry.
- Deuteronomy 19:4chapter context similar meaning copy save
- And this is the case of the slayer, which shall flee thither, that he may live: Whoso killeth his neighbour ignorantly, whom he hated not in time past;
- John 5:6chapter context similar meaning copy save
- When Jesus saw him lie, and knew that he had been now a long time in that case, he saith unto him, Wilt thou be made whole?
- Exodus 5:19chapter context similar meaning copy save
- And the officers of the children of Israel did see that they were in evil case, after it was said, Ye shall not minish ought from your bricks of your daily task.
- Matthew 5:20chapter context similar meaning copy save
- For I say unto you, That except your righteousness shall exceed the righteousness of the scribes and Pharisees, ye shall in no case enter into the kingdom of heaven.
- Psalms 144:15chapter context similar meaning copy save
- Happy is that people, that is in such a case: yea, happy is that people, whose God is the LORD.
- Deuteronomy 22:1chapter context similar meaning copy save
- Thou shalt not see thy brother's ox or his sheep go astray, and hide thyself from them: thou shalt in any case bring them again unto thy brother.
- Deuteronomy 24:13chapter context similar meaning copy save
- In any case thou shalt deliver him the pledge again when the sun goeth down, that he may sleep in his own raiment, and bless thee: and it shall be righteousness unto thee before the LORD thy God.
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