SUPPLEMENTARY INFORMATION

Similar documents
Supplementary Figure 1

Transient Stimulation of Distinct Subpopulations of Striatal Neurons Mimics Changes in the Value of Competing Actions

Energy (kcal mol -1 ) Force (kcal mol -1 Å -1 ) Pore axis (Å) Mixed Mo-only S-only Graphene

Supplementary Figures

SUPPLEMENTARY INFORMATION

Supplementary Information

Simple Harmonic Motion I Sem

Supplementary Figure 1 Supplementary Figure 2

Tremor-rich shallow dyke formation followed by silent magma flow at Bárðarbunga in Iceland

1 Error Analysis of Simple Rules for Numerical Integration

SUPPLEMENTARY INFORMATION


SUPPLEMENTARY FIGURES

Unit Six AP Calculus Unit 6 Review Definite Integrals. Name Period Date NON-CALCULATOR SECTION

3.94 ± 0.50 (95% CI) Correlative inhibition index (slope)

AB Calculus Review Sheet

Title of file for HTML: Supplementary Information Description: Supplementary Figures. Title of file for HTML: Peer Review File Description:

2008 Mathematical Methods (CAS) GA 3: Examination 2

( ) as a fraction. Determine location of the highest

( ) where f ( x ) is a. AB Calculus Exam Review Sheet. A. Precalculus Type problems. Find the zeros of f ( x).

Information processing via physical soft body. Supplementary Information

Definition of Continuity: The function f(x) is continuous at x = a if f(a) exists and lim

The Properties of Stars

5.1 How do we Measure Distance Traveled given Velocity? Student Notes

Chapter 1: Fundamentals

Math 42 Chapter 7 Practice Problems Set B

First Semester Review Calculus BC

BME 207 Introduction to Biomechanics Spring 2018

The development of nanoscale morphology in polymer:fullerene. photovoltaic blends during solvent casting

A027 Uncertainties in Local Anisotropy Estimation from Multi-offset VSP Data

MATH STUDENT BOOK. 10th Grade Unit 5

Deriving hydraulic conductivity function from soil column tests

Scientific notation is a way of expressing really big numbers or really small numbers.

10 Vector Integral Calculus

( ) where f ( x ) is a. AB Calculus Exam Review Sheet. A. Precalculus Type problems. Find the zeros of f ( x).

SUPPLEMENTARY INFORMATION

7.1 Integral as Net Change and 7.2 Areas in the Plane Calculus

Direct indirect character of the band gap in methylammonium lead iodide perovskite

Identify graphs of linear inequalities on a number line.

Gravity wave activity in the troposphere and lower stratosphere: An observational study of seasonal and interannual variations

#6A&B Magnetic Field Mapping

Diverse modes of eco-evolutionary dynamics in communities of antibiotic-producing microorganisms

KEY CONCEPTS. satisfies the differential equation da. = 0. Note : If F (x) is any integral of f (x) then, x a

LECTURE 14. Dr. Teresa D. Golden University of North Texas Department of Chemistry

1 Which of the following summarises the change in wave characteristics on going from infra-red to ultraviolet in the electromagnetic spectrum?

Supplementary material

Date Lesson Text TOPIC Homework. Solving for Obtuse Angles QUIZ ( ) More Trig Word Problems QUIZ ( )

AMPERE CONGRESS AMPERE on Magnetic Resonance and Related Phenomena. Under the auspices of The GROUPEMENT AMPERE

Review of Probability Distributions. CS1538: Introduction to Simulations

State space systems analysis (continued) Stability. A. Definitions A system is said to be Asymptotically Stable (AS) when it satisfies

pivot F 2 F 3 F 1 AP Physics 1 Practice Exam #3 (2/11/16)

a cacnb1 ts25/ts25 Supplemental Figure 1

Chapter 6 Continuous Random Variables and Distributions

MORE FUNCTION GRAPHING; OPTIMIZATION. (Last edited October 28, 2013 at 11:09pm.)

SUPPLEMENTARY INFORMATION

LAMEPS Limited area ensemble forecasting in Norway, using targeted EPS

Practice Final. Name: Problem 1. Show all of your work, label your answers clearly, and do not use a calculator.

6. Photoionization of acridine through singlet and triplet channels

Vertical uniformity of cells and nuclei in epithelial monolayers

( ) where f ( x ) is a. AB/BC Calculus Exam Review Sheet. A. Precalculus Type problems. Find the zeros of f ( x).

MA123, Chapter 10: Formulas for integrals: integrals, antiderivatives, and the Fundamental Theorem of Calculus (pp.

Supplementary Information

Review of Calculus, cont d

Physics 202H - Introductory Quantum Physics I Homework #08 - Solutions Fall 2004 Due 5:01 PM, Monday 2004/11/15

The graphs of Rational Functions

Derivations for maximum likelihood estimation of particle size distribution using in situ video imaging

Fully Kinetic Simulations of Ion Beam Neutralization

: IPREM/LCABIE, UMR VNRS Université de Pau et des Pays de l Adour (UPPA), F Pau Cedex 09 b. : CEA, DAM, DIF, F Arpajon, Cedex.

SUMMER KNOWHOW STUDY AND LEARNING CENTRE

Chapter 4: Techniques of Circuit Analysis. Chapter 4: Techniques of Circuit Analysis

Na + imaging reveals little difference in action potential evoked Na + influx between axon and soma

8Similarity ONLINE PAGE PROOFS. 8.1 Kick off with CAS 8.2 Similar objects 8.3 Linear scale factors. 8.4 Area and volume scale factors 8.

Chapter 9: Inferences based on Two samples: Confidence intervals and tests of hypotheses

Predict Global Earth Temperature using Linier Regression

( ) Same as above but m = f x = f x - symmetric to y-axis. find where f ( x) Relative: Find where f ( x) x a + lim exists ( lim f exists.

SUPPLEMENTARY INFORMATION

APPROXIMATE INTEGRATION

DECAMETER RADIO EMISSION OF THE SUN: RECENT OBSERVATIONS

2.4 Linear Inequalities and Interval Notation

5: The Definite Integral

Alg. Sheet (1) Department : Math Form : 3 rd prep. Sheet

y = f(x) This means that there must be a point, c, where the Figure 1

PHYS Summer Professor Caillault Homework Solutions. Chapter 2

Summary Information and Formulae MTH109 College Algebra

Improper Integrals. Type I Improper Integrals How do we evaluate an integral such as

Lecture 20: Numerical Integration III

DA 3: The Mean Value Theorem

Flexible Beam. Objectives

Section 6: Area, Volume, and Average Value

Minnesota State University, Mankato 44 th Annual High School Mathematics Contest April 12, 2017

a * a (2,1) 1,1 0,1 1,1 2,1 hkl 1,0 1,0 2,0 O 2,1 0,1 1,1 0,2 1,2 2,2

BRIEF NOTES ADDITIONAL MATHEMATICS FORM

Shear and torsion interaction of hollow core slabs

Quantum Nonlocality Pt. 2: No-Signaling and Local Hidden Variables May 1, / 16

Objectives. Materials

Improper Integrals. Introduction. Type 1: Improper Integrals on Infinite Intervals. When we defined the definite integral.

7.1 Integral as Net Change Calculus. What is the total distance traveled? What is the total displacement?

In this skill we review equations that involve percents. review the meaning of proportion.

Higher Checklist (Unit 3) Higher Checklist (Unit 3) Vectors

a < a+ x < a+2 x < < a+n x = b, n A i n f(x i ) x. i=1 i=1

Transcription:

doi:.38/nture8499

doi:.38/nture8499 5 6 5 4.5 Firing rte (Hz) -67-65 -66-6 -58 V m (mv) -7-67 -68-66 -64 c Thet power (mv ) -73-69 -7-7 -7.5.8 3....9.9.4.6.6. 9 8 9 8 9 8 9 8 9 8 Supplementry Figure Firing rtes, memrne potentil depolriztions, nd thet power for five plce cells recorded intrcellulrly., Firing rtes long the virtul liner trck for 5 plce cells from 5 different nimls. The gry oxes indicte the primry plce field determined y firing rtes. Bottom, verticl lines mrk the loction long the trck of every ction potentil in the recording. These cells re different thn those shown in Figs. 4, 5., Averge seline memrne potentil, excluding ction potentils, sorted y position long the trck for the five plce cells from (). c, Power in the thet-frequency nd sorted y position long the trck for the whole cell recordings from (). Power ws mesured s the squred mplitude of the nd-pss (6- Hz) filtered memrne potentil trce.

doi:.38/nture8499 8 6 5 3 8 6 5 3 45 Time (s) Supplementry Figure 3 Trjectories nd spike positions for two exmple plce cells recorded intrcellulrly. Left, the position of the niml long the virtul trck is shown s function of time (gry). Red dots indicte the position nd time of ech spike in the recording. The dots re semi-trnsprent to illustrte overlpping dots. Right, the position long the trck for ll spikes from the recording re shown s horizontl lines. 3

doi:.38/nture8499 Numer of spikes 6 3 8-3 - -3 - -3 - -3 - Numer of spikes 8 6 8 3-3 - -3 - -3 - -3 - Inter-spike intervl (s) Inter-spike intervl (s) Supplementry Figure 4 Inter-spike intervl distriutions from plce cells recorded intrcellulrly. The time xis is plotted on log scle. 4

doi:.38/nture8499 Firing rte (Hz) 6 Position (frction of plce field) 4 ΔV (mv) Supplementry Figure 5 Firing rtes (lck) nd memrne potentil depolriztion (red) for direct runs through the plce field. Dt re tken from Fig. 4e. To compre cross cells, the position vlues in the plce field were normlized. The vlues re verged over 8 cells, including 84 complete runs through the plce field. 5

doi:.38/nture8499-67 mv mv s Numer of rmp-like depolriztions 5 6 Pek ΔV (mv) Supplementry Figure 6 Rmp-like depolriztions during plce field trversls., Exmple memrne potentil trce. Gry oxes indicte the plce field., Histogrm of pek memrne potentil chnges (ΔV), excluding ction potentils, during complete runs through the plce field. Dt re from 84 runs from 8 cells. 6

doi:.38/nture8499 V m -69 mv Current injection na s mv na ΔThet power (%) 6 3 8 6 ΔV (mv) Supplementry Figure 7 Memrne potentil thet oscilltions during rmps of depolriztion induced y current injections., Exmple memrne potentil trce. Rmps of current were injected (4 s durtion, -.5 na pek) following seconds without ny current injection., Chnges in thet power s function of depolriztion level. ΔV is the memrne potentil t given point minus the men seline memrne potentil. ΔV vlues were grouped into mv ins; the vlue is plotted t the center of the in. Thet power ws mesured s the squred mplitude of the memrne potentil trce filtered etween 6- Hz. ΔThet power ws clculted s the thet power minus the thet power in the < ΔV < mv in nd plotted s percentge. Error rs indicte men ± sem. n = 6 puttive pyrmidl cells nd plce cell from 3 mice. Dt were consistent etween the plce cell nd the non-plce cells. 7

doi:.38/nture8499 - Power (mv Hz ).8.4 In-field Out-of-field 3 Frequency (Hz) Power in-field / Power out-of-field 6- Hz 6- Hz Supplementry Figure 8 Spectrl nlysis of intrcellulr memrne potentil recordings., Exmple power spectrum from single cell for epochs inside (lck) nd outside (red) the plce field. Spectr were otined using multi-tper spectrl nlysis., Rtio of power during epochs inside the plce field to power during epochs outside the plce field for nds from 6- Hz nd 6- Hz. Power incresed selectively in the thet-nd during epochs inside the plce field. Error rs indicted men ± sem. n = 8 cells from 8 mice. 8

doi:.38/nture8499 Firing rte (Hz) Thet power (mv ) 4.5 9 8.5 Supplementry Figure 9 Firing rte nd thet power mps for non-plce cells., Firing rte mps from intrcellulr recordings for three puttive CA pyrmidl neurons without plce fields. Bottom, verticl lines mrk the loction long the trck of every ction potentil in the recording., Power in the thet-frequency nd sorted y position long the trck for the cells from (). Power ws mesured s the squred mplitude of the filtered (6- Hz) memrne potentil trce. 9

doi:.38/nture8499 Locl field potentil Thet power (mv ) x-3.5 9 8.5.5 x -3. mv. s 9 8 Supplementry Figure LFP thet oscilltions., Exmple LFP recording filtered etween Hz nd khz., Two exmples of thet power mps from LFP recordings. Thet power ws mesured s the squred mplitude of the LFP trce filtered etween 6- Hz. LFP thet power ws similr t ll loctions long the virtul trck.

doi:.38/nture8499 Δt = t LFP, - t intr, Δt Δt 5 Intrcellulr thet LFP thet 4 Δt (ms) 4 7 3 6 Intrcellulr thet Δt intr, Δt intr,4 Δt LFP, Δt LFP,4 LFP thet Numer of in-field counts 3 5 In-field Out-of-field.5.5 Δt intr,i / Δt LFP,i 6 3 Numer of out-of-field counts Supplementry Figure Frequency comprison of intrcellulr thet oscilltions nd LFP thet fluctutions from simultneous LFP nd whole cell recordings., Phse shift of intrcellulr thet oscilltions reltive to LFP thet oscilltions during plce field trversls. Δt ws defined s the time etween the first LFP thet pek in the plce field nd the first intrcellulr thet pek, the time difference etween the second LFP pek nd the second intrcellulr pek, nd so on. Position vlues re from positions long the virtul trck. Exmples from cells re shown., Comprison of the periods of intrcellulr nd LFP thet oscilltions. To compre periods in the plce field, rtio of the period of the first intrcellulr thet oscilltion to the period of the first LFP thet oscilltion, the rtio of the period of the second intrcellulr oscilltion to the period of the second LFP oscilltion, nd so on were clculted. Segments of length 3 seconds were nlyzed for times outside the plce field. Dt re from cells from mice.

doi:.38/nture8499-67 mv 5 mv ms -63 mv 5 mv 5 ms Supplementry Figure Exmple suthreshold phenomen from whole cell recordings., Brief, smll mplitude spikelets re mrked y rrows., Bursts of ction potentils were in some cses followed y prolonged depolriztion with rodened ction potentils.