diff --git a/docs/source/stonesoup.feeder.rst b/docs/source/stonesoup.feeder.rst
index 9cdf86b7b..ab05c51cd 100644
--- a/docs/source/stonesoup.feeder.rst
+++ b/docs/source/stonesoup.feeder.rst
@@ -37,3 +37,8 @@ Image
 .. automodule:: stonesoup.feeder.image
     :show-inheritance:
 
+Track
+-----
+
+.. automodule:: stonesoup.feeder.track
+    :show-inheritance:
diff --git a/docs/source/stonesoup.updater.rst b/docs/source/stonesoup.updater.rst
index ec845b676..108b01939 100644
--- a/docs/source/stonesoup.updater.rst
+++ b/docs/source/stonesoup.updater.rst
@@ -54,3 +54,9 @@ Composite
 
 .. automodule:: stonesoup.updater.composite
     :show-inheritance:
+
+Chernoff
+--------
+
+.. automodule:: stonesoup.updater.chernoff
+    :show-inheritance:
diff --git a/stonesoup/feeder/tests/test_track.py b/stonesoup/feeder/tests/test_track.py
new file mode 100644
index 000000000..77bdf3c8a
--- /dev/null
+++ b/stonesoup/feeder/tests/test_track.py
@@ -0,0 +1,50 @@
+# -*- coding: utf-8 -*-
+import pytest
+import numpy as np
+
+from ...types.state import GaussianState
+from ...types.track import Track
+from ..track import Tracks2GaussianDetectionFeeder
+
+t1 = Track(GaussianState([1, 1, 1, 1], np.diag([2, 2, 2, 2]), timestamp=2))
+t2 = Track([GaussianState([1, 1, 1, 1], np.diag([2, 2, 2, 2]), timestamp=1),
+            GaussianState([2, 1, 2, 1], np.diag([2, 2, 2, 2]), timestamp=2)])
+t3 = Track([GaussianState([1, 1], np.diag([2, 2]), timestamp=0),
+            GaussianState([2, 1], np.diag([2, 2]), timestamp=1),
+            GaussianState([3, 1], np.diag([2, 2]), timestamp=2)])
+t4 = Track(GaussianState([1, 0, 1, 0, 1, 0], np.diag([2, 2, 2, 2, 2, 2]), timestamp=2))
+
+
+@pytest.mark.parametrize(
+    "tracks",
+    [
+        ([t1]),
+        ([t1, t2]),
+        ([t2, t3]),
+        ([t1, t2, t3, t4])
+    ]
+)
+def test_Track2GaussianDetectionFeeder(tracks):
+
+    # Make feeder and get detections
+    reader = [(tracks[0][-1].timestamp, tracks)]
+    feeder = Tracks2GaussianDetectionFeeder(reader=reader)
+    time, detections = next(feeder.data_gen())
+
+    # Check that there are the right number of detections
+    assert len(detections) == len(tracks)
+
+    # Check that the correct state was taken from each track
+    assert np.all([detections[i].timestamp == tracks[i][-1].timestamp for i in range(len(tracks))])
+    assert np.all([detections[i].timestamp == time for i in range(len(tracks))])
+
+    # Check that the dimension of each detection is correct
+    assert np.all([len(detections[i].state_vector) == len(tracks[i][-1].state_vector)
+                   for i in range(len(tracks))])
+    assert np.all([len(detection.state_vector) == detection.measurement_model.ndim
+                   for detection in detections])
+
+    # Check that the detection has the correct mean and covariance
+    for i in range(len(tracks)):
+        assert np.all(detections[i].state_vector == tracks[i][-1].state_vector)
+        assert np.all(detections[i].covar == tracks[i][-1].covar)
diff --git a/stonesoup/feeder/track.py b/stonesoup/feeder/track.py
new file mode 100644
index 000000000..b088c3c8f
--- /dev/null
+++ b/stonesoup/feeder/track.py
@@ -0,0 +1,34 @@
+# -*- coding: utf-8 -*-
+import numpy as np
+
+from stonesoup.types.detection import GaussianDetection
+from stonesoup.feeder.base import DetectionFeeder
+from stonesoup.models.measurement.linear import LinearGaussian
+from ..buffered_generator import BufferedGenerator
+
+
+class Tracks2GaussianDetectionFeeder(DetectionFeeder):
+    '''
+    Feeder consumes Track objects and outputs GaussianDetection objects.
+
+    At each time step, the :attr:`Reader` feeds in a set of live tracks. The feeder takes the most
+    recent state from each of those tracks, and turn them into a set of
+    :class:`~.GaussianDetection` objects. Each detection is given a :class:`~.LinearGaussian`
+    measurement model whose covariance is equal to the state covariance. The feeder assumes that
+    the tracks are all live, that is each track has a state at the most recent time step.
+    '''
+    @BufferedGenerator.generator_method
+    def data_gen(self):
+        for time, tracks in self.reader:
+            detections = []
+            for track in tracks:
+                dim = len(track.state.state_vector)
+                detections.append(
+                    GaussianDetection.from_state(
+                        track.state,
+                        measurement_model=LinearGaussian(
+                            dim, list(range(dim)), np.asarray(track.covar)),
+                        target_type=GaussianDetection)
+                )
+
+            yield time, detections
diff --git a/stonesoup/updater/chernoff.py b/stonesoup/updater/chernoff.py
new file mode 100644
index 000000000..577f40359
--- /dev/null
+++ b/stonesoup/updater/chernoff.py
@@ -0,0 +1,131 @@
+# -*- coding: utf-8 -*-
+import numpy as np
+
+from ..base import Property
+from .base import Updater
+from ..types.prediction import MeasurementPrediction
+from ..types.update import Update
+
+
+class ChernoffUpdater(Updater):
+    r"""A class which performs state updates using the Chernoff fusion rule. In this context,
+    measurements come in the form of states with a mean and covariance instead of just the
+    traditional mean. The measurements are expected to come as :class:`~.GaussianDetection`
+    objects.
+
+
+    The Chernoff fusion rule is written as
+
+    .. math::
+           p_{\omega}(x_{k}) = \frac{p_{1}(x_{k})^{\omega}p_{2}(x_{k})^{1-\omega}}
+                                    {\int p_{1}(x)^{\omega}p_{2}(x)^{1-\omega} \mathrm{d} x}
+
+    where :math:`\omega` is a weighting parameter in the range :math:`(0,1]`, which can be found
+    using an optimization algorithm.
+
+    In situations where :math:`p_1(x)` and :math:`p_2(x)` are multivariate Gaussian distributions,
+    the above formula is equal to the Covariance Intersection Algorithm from Julier and Uhlmann.
+    Let :math:`(a,A)` and :math:`(b,B)` be the means and covariances of the measurement and
+    prediction respectively. The Covariance Intersection Algorithm was reformulated for use in
+    Bayesian state estimation by Clark et al, yielding the update formulas for the covariance,
+    mean, and innovation:
+
+    .. math::
+
+            D &= \left ( \omega A^{-1} + (1-\omega)B^{-1} \right )\\
+            d &= D \left ( \omega A^{-1}a + (1-\omega)B^{-1}b \right )\\
+            V &= \frac{A}{1-\omega} + \frac{B}{\omega}
+
+
+    In filters where gating is required, the gating region can be written using the innovation
+    covariance matrix as:
+
+    .. math::
+
+            \mathcal{V}(\gamma) = \left\{ (a,A) : (a-b)^T V^{-1} (a-b) \leq \gamma \right\}
+
+
+    Note: If you have tracks that you would like to use as measurements for this updater, the
+    :class:`~.Tracks2GaussianDetectionFeeder` class can be used to convert the tracks to the
+    appropriate format.
+
+    References
+    ----------
+    [1] Hurley, M. B., “An information theoretic justification for covariance intersection and its
+    generalization,” in [Proceedings of the Fifth International Conference on Information Fusion.
+    FUSION 2002.(IEEE Cat. No. 02EX5997) ], 1, 505–511, IEEE (2002).
+    https://ieeexplore.ieee.org/document/1021196.
+    [2] Julier, S., Uhlmann, J., and Durrant-Whyte, H. F., “A new method for the nonlinear
+    transformation of means and covariances in filters and estimators,” IEEE Transactions on
+    automatic control 45(3), 477–482 (2000).
+    https://ieeexplore.ieee.org/abstract/document/847726/similar#similar.
+    [3] Clark, D. E. and Campbell, M. A., “Integrating covariance intersection into Bayesian
+    multi-target tracking filters,” preprint on TechRxiv. submitted to IEEE Transactions on
+    Aerospace and Electronic Systems .
+    """
+
+    omega: float = Property(
+        default=0.5,
+        doc="A weighting parameter in the range :math:`(0,1]`")
+
+    def predict_measurement(self, predicted_state, measurement_model=None,  **kwargs):
+        '''
+        This function predicts the measurement in situations where the predicted state consists
+        of a covariance and state vector.
+        '''
+
+        measurement_model = self._check_measurement_model(measurement_model)
+
+        # The innovation covariance uses the noise covariance from the measurement model
+        state_covar_m = measurement_model.noise_covar
+        innov_covar = 1/(1-self.omega)*state_covar_m + 1/self.omega*predicted_state.covar
+
+        # The predicted measurement and measurement cross covariance can be taken from
+        # the predicted state
+        predicted_meas = predicted_state.state_vector
+        meas_cross_cov = predicted_state.covar
+
+        # Combine everything into a GaussianMeasurementPrediction object
+        return MeasurementPrediction.from_state(predicted_state, predicted_meas, innov_covar,
+                                                predicted_state.timestamp,
+                                                cross_covar=meas_cross_cov)
+
+    def update(self, hypothesis, force_symmetric_covariance=False, **kwargs):
+        '''
+        Given a hypothesis, calculate the posterior mean and covariance
+        '''
+
+        # Get the predicted state out of the hypothesis. These are 'B' and 'b', the
+        # covariance and mean of the predicted Gaussian
+        predicted_covar = hypothesis.prediction.covar
+        predicted_mean = hypothesis.prediction.state_vector
+
+        # Extract the vector and covariance from the measurement. These are 'A' and 'a', the
+        # covariance and mean of the Gaussian measurement.
+        measurement_covar = hypothesis.measurement.covar
+        measurement_mean = hypothesis.measurement.state_vector
+
+        # Predict the measurement if it is not already done
+        if hypothesis.measurement_prediction is None:
+            hypothesis.measurement_prediction = self.predict_measurement(
+                hypothesis.prediction,
+                measurement_model=hypothesis.measurement.measurement_model,
+                **kwargs
+            )
+
+        # Calculate the updated mean and covariance from covariance intersection
+        posterior_covariance = np.linalg.inv(self.omega*np.linalg.inv(measurement_covar) +
+                                             (1-self.omega)*np.linalg.inv(predicted_covar))
+        posterior_mean = posterior_covariance @ (self.omega*np.linalg.inv(measurement_covar)
+                                                 @ measurement_mean +
+                                                 (1-self.omega)*np.linalg.inv(predicted_covar)
+                                                 @ predicted_mean)
+
+        # Optionally force the posterior covariance to be a symmetric matrix
+        if force_symmetric_covariance:
+            posterior_covariance = \
+                (posterior_covariance + posterior_covariance.T)/2
+
+        # Return the updated state
+        return Update.from_state(hypothesis.prediction, posterior_mean, posterior_covariance,
+                                 hypothesis, hypothesis.measurement.timestamp)
diff --git a/stonesoup/updater/tests/test_chernoff.py b/stonesoup/updater/tests/test_chernoff.py
new file mode 100644
index 000000000..cce1f4dce
--- /dev/null
+++ b/stonesoup/updater/tests/test_chernoff.py
@@ -0,0 +1,94 @@
+# -*- coding: utf-8 -*-
+"""Test for updater.chernoff module"""
+import pytest
+import numpy as np
+
+from stonesoup.models.measurement.linear import LinearGaussian
+from stonesoup.types.detection import GaussianDetection
+from stonesoup.types.hypothesis import SingleHypothesis
+from stonesoup.types.prediction import (
+    GaussianStatePrediction, GaussianMeasurementPrediction)
+from stonesoup.types.state import GaussianState
+from stonesoup.updater.chernoff import ChernoffUpdater
+
+
+@pytest.mark.parametrize(
+    "UpdaterClass, measurement_model, prediction, measurement, omega",
+    [
+        (   # Chernoff Updater
+            ChernoffUpdater,
+            LinearGaussian(ndim_state=2, mapping=[0, 1],
+                           noise_covar=np.array([[0.04, 0.04]])),
+            GaussianStatePrediction(np.array([[-6.45], [0.7]]),
+                                    np.array([[4.1123, 0.0013],
+                                              [0.0013, 0.0365]])),
+            GaussianDetection(state_vector=np.array([[-6.23, 0.83]]),
+                              covar=np.diag([0.75, 1.2])),
+            0.5
+        )
+    ],
+    ids=["standard"]
+)
+def test_chernoff(UpdaterClass, measurement_model, prediction, measurement, omega):
+
+    # Calculate evaluation variables
+    innov_cov = 1/(1-omega)*measurement_model.noise_covar + 1/omega*prediction.covar
+    eval_measurement_prediction = GaussianMeasurementPrediction(
+        measurement_model.matrix() @ prediction.mean,
+        innov_cov,
+        cross_covar=prediction.covar @ measurement_model.matrix().T)
+
+    posterior_cov = np.linalg.inv(omega*np.linalg.inv(measurement.covar) +
+                                  (1-omega)*np.linalg.inv(prediction.covar))
+    posterior_mean = posterior_cov@(omega*np.linalg.inv(measurement.covar) @
+                                    measurement.state_vector + (1-omega) *
+                                    np.linalg.inv(prediction.covar)@prediction.state_vector)
+    eval_posterior = GaussianState(
+        posterior_mean,
+        posterior_cov)
+
+    # Initialise a Chernoff updater
+    updater = UpdaterClass(measurement_model=measurement_model, omega=omega)
+
+    # Get and assert measurement prediction
+    measurement_prediction = updater.predict_measurement(prediction)
+    assert(np.allclose(measurement_prediction.mean,
+                       eval_measurement_prediction.mean,
+                       0, atol=1.e-14))
+    assert(np.allclose(measurement_prediction.covar,
+                       eval_measurement_prediction.covar,
+                       0, atol=1.e-14))
+    assert(np.allclose(measurement_prediction.cross_covar,
+                       eval_measurement_prediction.cross_covar,
+                       0, atol=1.e-14))
+
+    # Perform and assert state update (without measurement prediction)
+    posterior = updater.update(SingleHypothesis(
+        prediction=prediction,
+        measurement=measurement))
+    assert(np.allclose(posterior.mean, eval_posterior.mean, 0, atol=1.e-14))
+    assert(np.allclose(posterior.covar, eval_posterior.covar, 0, atol=1.e-14))
+    assert(np.array_equal(posterior.hypothesis.prediction, prediction))
+    assert (np.allclose(
+        posterior.hypothesis.measurement_prediction.state_vector,
+        measurement_prediction.state_vector, 0, atol=1.e-14))
+    assert (np.allclose(posterior.hypothesis.measurement_prediction.covar,
+                        measurement_prediction.covar, 0, atol=1.e-14))
+    assert(np.array_equal(posterior.hypothesis.measurement, measurement))
+    assert(posterior.timestamp == prediction.timestamp)
+
+    # Perform and assert state update
+    posterior = updater.update(SingleHypothesis(
+        prediction=prediction,
+        measurement=measurement,
+        measurement_prediction=measurement_prediction))
+    assert(np.allclose(posterior.mean, eval_posterior.mean, 0, atol=1.e-14))
+    assert(np.allclose(posterior.covar, eval_posterior.covar, 0, atol=1.e-14))
+    assert(np.array_equal(posterior.hypothesis.prediction, prediction))
+    assert (np.allclose(
+        posterior.hypothesis.measurement_prediction.state_vector,
+        measurement_prediction.state_vector, 0, atol=1.e-14))
+    assert (np.allclose(posterior.hypothesis.measurement_prediction.covar,
+                        measurement_prediction.covar, 0, atol=1.e-14))
+    assert(np.array_equal(posterior.hypothesis.measurement, measurement))
+    assert(posterior.timestamp == prediction.timestamp)