Are some minis multiquantal?

M Frerking1, S Borges, M Wilson

  • 1Division of Biological Sciences, University of California, Davis 95616, USA.

Insights

Miniature postsynaptic currents (minis) are likely uniquantal, not multiquantal. This study challenges the synchronized release model, suggesting individual release events shape mini amplitude distributions.

Area of Science:

  • Neuroscience
  • Cell Biology
  • Molecular Biology

Background:

  • Miniature postsynaptic currents (minis) exhibit significant variance and positive skew in central neurons.
  • The underlying sources of this variance and skew remain largely unresolved.
  • A recent hypothesis proposed spontaneous calcium (Ca2+) influx synchronizes release at multiple sites, generating multiquantal minis.

Purpose of the Study:

  • To test the hypothesis that spontaneous Ca2+ influx causes multiquantal minis.
  • To investigate the quantal nature of miniature postsynaptic currents.
  • To determine the sources of variance and skew in mini amplitude distributions.

Main Methods:

  • Evoked minis using internally perfused, buffered Ca2+ and alpha-latrotoxin.
  • Conducted experiments in the absence of external Ca2+.
  • Analyzed mini amplitude distributions under manipulated conditions.

Main Results:

  • Mini amplitude distributions retained large variance and positive skew.
  • Distributions were indistinguishable from depolarization-evoked minis.
  • The synchronized release model's predictions were contradicted.

Conclusions:

  • Miniature postsynaptic currents are likely uniquantal.
  • Spontaneous Ca2+ influx does not appear to synchronize release to create multiquantal events.
  • The findings challenge existing models of spontaneous neurotransmitter release.

Related Concept Videos

Atomic Nuclei: Nuclear Spin State Population Distribution01:14

Atomic Nuclei: Nuclear Spin State Population Distribution

Near absolute zero temperatures, in the presence of a magnetic field, the majority of nuclei prefer the lower energy spin-up state to the higher energy spin-down state. As temperatures increase, the energy from thermal collisions distributes the spins more equally between the two states. The Boltzmann distribution equation gives the ratio of the number of spins predicted in the spin −½ (N−) and spin +½ (N+) states.
Interpreting ¹H NMR Signal Splitting: The (n + 1) Rule01:10

Interpreting ¹H NMR Signal Splitting: The (n + 1) Rule

In the AX proton spin system, proton A can sense the two spin states of a coupled proton X, resulting in a doublet NMR signal with two peaks of equal (1:1) intensity. When proton A is coupled to two equivalent protons (AX2 spin system), the spin states of each X can be aligned with or against the external field, creating three possible scenarios. This results in a 1:2:1  triplet signal, where the central peak corresponds to the chemical shift of A and is twice as large or intense as the others.
Mass Analyzers: Common Types01:19

Mass Analyzers: Common Types

The quadrupole mass analyzer consists of four cylindrical metal rods arranged in a diamond carrying a DC voltage and a radio-frequency AC voltage. The motion of ions through the quadrupole depends on the field strength, causing only ions of a certain m/z to resonate successfully and strike the detector at a given field strength. Though the transmission rate for these analyzers is high, the exact elemental composition of the sample is not determined because of low resolution; however, they are...
Complex Numbers01:29

Complex Numbers

The real number system cannot represent the square root of a negative number, which restricts solutions for certain equations, such as quadratics with negative discriminants. To address this, the complex number system was developed, introducing the imaginary unit i, where i = √(-1). This extension allows for the representation of all roots, including those involving negative radicands.A complex number is written in the form x + yi, where x and y are real numbers. Here, x represents the real...
Quadratic Equations in the Complex Number System01:29

Quadratic Equations in the Complex Number System

A quadratic equation in the form ax2+bx+c=0 can have solutions that vary in nature depending on the value of the discriminant, b2−4ac. In this expression, a is the coefficient of the quadratic term x2, b is the coefficient of the linear term x, and c is the constant term. When the discriminant is negative, the equation has no real number solutions. However, by introducing complex numbers through the imaginary unit i, defined by i=-1, these equations can still be solved.The square root of a...
Complex Zeros01:29

Complex Zeros

Complex zeros are the solutions to polynomial equations that include imaginary numbers, specifically, numbers of the form a + bi, where a and b are real numbers and i is the imaginary unit defined by i2=-1. These zeros satisfy the equation P(x) = 0, where P(x) is a polynomial with real or complex coefficients. Since the complex number system includes all real numbers, it provides a complete framework for analyzing all possible roots of a polynomial.Every polynomial of degree n≥1 can be...