Allocation

Functions:

Name	Description
`free`	[Qmod core-library function].
`prepare_state`	[Qmod core-library function].
`prepare_amplitudes`	[Qmod core-library function].
`inplace_prepare_state`	[Qmod core-library function].
`inplace_prepare_amplitudes`	[Qmod core-library function].
`assign_phase_table`	[Qmod core-library function].

free

free(
in_: Input[QArray[QBit]]
) -> None

[Qmod core-library function] Releases the qubits allocated to a quantum variable, allowing them to be reused. Parameters:

Name	Type	Description	Default
`in_`	`Input[QArray[QBit]]`	The quantum variable that will be freed. Must be initialized before.	required

prepare_state

prepare_state(
probabilities: CArray[CReal],
bound: CReal,
out: Output[QArray[QBit, Literal[‘log(probabilities.len, 2)’]]]
) -> None

[Qmod core-library function] Initializes a quantum variable in a state corresponding to a given probability distribution:

\left|\text{out}\right\rangle = \sum_{i=0}^{\text{len(probabilities)}-1} \sqrt{\text{probabilities}[i]} \left|i\right\rangle

with

i = 0, 1, 2, ..., \text\{len(amplitudes)\}-1

corresponding to computational basis states. Parameters:

Name	Type	Description	Default
`probabilities`	`CArray[CReal]`	The probability distribution to initialize the quantum variable. Must be a valid probability distribution, i.e., a list of non-negative real numbers that sum to 1. Must have a valid length (a power of 2).	required
`bound`	`CReal`	An error bound, expressed as the $L^\{2\}$ norm between the expected and actual distributions. A larger bound can reduce the circuit size at the expense of accuracy. Must be a positive real number.	required
`out`	`Output[QArray[QBit, Literal['log(probabilities.len, 2)']]]`	The quantum variable that will receive the initialized state. Must be uninitialized.	required

prepare_amplitudes

prepare_amplitudes(
amplitudes: CArray[CReal],
bound: CReal,
out: Output[QArray[QBit, Literal[‘log(amplitudes.len, 2)’]]]
) -> None

[Qmod core-library function] Initializes a quantum variable in a state corresponding to the given amplitudes:

\left|\text{out}\right\rangle = \sum_{i=0}^{\text{len(amplitudes)}-1} \text{amplitudes}[i] \left|i\right\rangle

with

i = 0, 1, 2, ..., \text\{len(amplitudes)\}-1

corresponding to computational basis states. Parameters:

Name	Type	Description	Default
`amplitudes`	`CArray[CReal]`	The amplitudes to initialize the quantum variable. Must be a valid real quantum state vector, i.e., the sum of squares should be 1. Must have a valid length (a power of 2).	required
`bound`	`CReal`	An error bound, expressed as the $L^\{2\}$ norm between the expected and actual distributions. A larger bound can reduce the circuit size at the expense of accuracy. Must be a positive real number.	required
`out`	`Output[QArray[QBit, Literal['log(amplitudes.len, 2)']]]`	The quantum variable that will receive the initialized state. Must be uninitialized.	required

inplace_prepare_state

inplace_prepare_state(
probabilities: CArray[CReal],
bound: CReal,
target: QArray[QBit, Literal[‘log(probabilities.len, 2)’]]
) -> None

[Qmod core-library function] Transforms a given quantum variable in the state |0> to the state per the specified probability distribution (similar to prepare_state but preformed on an initialized variable). Parameters:

Name	Type	Description	Default
`probabilities`	`CArray[CReal]`	The probability distribution corresponding to the quantum variable state. Must be a valid probability distribution, i.e., a list of non-negative real numbers that sum to 1. Must have a valid length (a power of 2).	required
`bound`	`CReal`	An error bound, expressed as the $L^\{2\}$ norm between the expected and actual distributions. A larger bound can reduce the circuit size at the expense of accuracy. Must be a positive real number.	required
`target`	`QArray[QBit, Literal['log(probabilities.len, 2)']]`	The quantum variable to act upon.	required

inplace_prepare_amplitudes

inplace_prepare_amplitudes(
amplitudes: CArray[CReal],
bound: CReal,
target: QArray[QBit, Literal[‘log(amplitudes.len, 2)’]]
) -> None

[Qmod core-library function] Transforms a given quantum variable in the state |0> to the state per the specified amplitudes (similar to prepare_amplitudes but preformed on an initialized variable). Parameters:

Name	Type	Description	Default
`amplitudes`	`CArray[CReal]`	The amplitudes to initialize the quantum variable. Must be a valid real quantum state vector, i.e., the sum of squares should be 1. Must have a valid length (a power of 2).	required
`bound`	`CReal`	An error bound, expressed as the $L^\{2\}$ norm between the expected and actual distributions. A larger bound can reduce the circuit size at the expense of accuracy. Must be a positive real number.	required
`target`	`QArray[QBit, Literal['log(amplitudes.len, 2)']]`	The quantum variable to act upon.	required

assign_phase_table

assign_phase_table(
phases: CArray[CReal],
target: Const[QArray[QBit, Literal[‘log(phases.len, 2)’]]]
) -> None

[Qmod core-library function] Transforms a given quantum variable in the state |n> to

e^\{i phases[n]\}

|n> for all n, where |n> are the computational basis states. Parameters:

Name	Type	Description	Default
`phases`	`CArray[CReal]`	The phases to rotate the quantum variable. Must be a real vector. Must have a valid length (2 to the power of the number of qubits in the target variable).	required
`target`	`Const[QArray[QBit, Literal['log(phases.len, 2)']]]`	The quantum variable to act upon.	required

Providers

Applications

Qmod