spesim: Full Init File Parameters
spesim team
2026-02-23
Source:vignettes/spesim-init-parameters.Rmd
spesim-init-parameters.RmdOverview
The init file is a plain text configuration that
defines all simulation parameters for spesim. It is read by
load_config()
and can be created manually or adapted from bundled examples.
Each non-empty line is a KEY = value pair. Lines may
include comments after a #, which are ignored. Keys are
case-insensitive; values can be scalars or vectors (see formats
below).
This vignette lists all recognised keys with their meanings, defaults, and accepted formats, grouped by purpose.
Value formats accepted by the parser
-
Scalar numbers or strings:
77,0.15,"black" -
Logical:
TRUE,FALSE -
Comma-separated vectors:
A,B,Cor0.1, 0.2, 0.3 -
R-style vectors (multi‑line OK):
c(A, B, C)orc(0.1, 0.2) -
Named single or vector:
A:0.55ortemperature:0.12, elevation:0.08
When a parameter allows multiple forms (e.g., per‑species or per‑gradient), the loader resolves them automatically as documented below.
General Settings & Workflow
| Key | Type | Default | Description |
|---|---|---|---|
SEED |
integer | 77 |
Random seed for reproducibility. |
OUTPUT_PREFIX |
character | "output" |
Base path/prefix for outputs (timestamp appended). |
N_INDIVIDUALS |
integer | 2000 |
Total number of individuals in the simulated community. |
N_SPECIES |
integer | 10 |
Number of species (labels A..). |
Model Families & Spatial Configuration
spesim supports high-level presets that configure
multiple underlying parameters for common ecological scenarios. Using a
MODEL_FAMILY is a great way to get started, as it ensures
that the core parameters for SAD generation, spatial patterns, and
community assembly are consistent with a particular ecological
theory.
| Key | Type | Default | Description |
|---|---|---|---|
MODEL_FAMILY |
character | "manual" |
High-level preset: manual,
niche_filtering, neutral_csr,
neutral_hubbell_like, hybrid. Setting a family
will configure SAD_MODEL, SPATIAL_PROCESS_*,
and NEUTRAL_* parameters, but any explicitly set parameter
in the init file will take precedence. |
Model Family Descriptions
manual: This is the default, “do-it-yourself” mode. No parameters are set automatically. You must specify all core simulation settings, such as theSAD_MODELand spatial processes. This provides maximum flexibility but requires a deeper understanding of the init parameters.-
niche_filtering: This preset simulates a community where species’ distributions are primarily determined by their environmental tolerances (their niche).-
SAD Model:
zsm(a neutral model) to generate initial abundances. -
Spatial Pattern:
poisson(Complete Spatial Randomness). Individuals are placed randomly, and then the environment “filters” them out based on their niche suitability. - Use Case: Ideal for exploring questions related to niche theory, species-environment relationships, and how environmental gradients shape community structure.
-
SAD Model:
-
neutral_csr: This preset simulates a simple neutral community where all individuals of all species are ecologically equivalent.-
SAD Model:
zsm(Zero-Sum Multinomial, from neutral theory). -
Spatial Pattern:
poisson(Complete Spatial Randomness). - Use Case: A baseline or null model for community structure. It helps you test whether observed patterns can be explained by random demographic processes alone, without invoking niche differences.
-
SAD Model:
-
neutral_hubbell_like: This preset simulates a more complex neutral community based on Hubbell’s Unified Neutral Theory of Biodiversity and Biogeography. It incorporates dispersal limitation, which creates spatial clustering.-
Community Assembly: Uses the
neutralrecruitment engine, where new individuals are recruited based on the local abundance of species, subject to dispersal from a parent. -
SAD Model:
zsmfor the metacommunity. -
Dispersal: The
DISPERSAL_KERNELis used to simulate how far offspring can travel from a parent. - Use Case: Simulating communities where both stochasticity and dispersal limitation are believed to be major structuring forces. It often produces more realistic, spatially clustered patterns than a simple CSR model.
-
Community Assembly: Uses the
-
hybrid: This preset combines elements of both niche filtering and neutral, dispersal-limited processes. It uses the same recruitment engine asneutral_hubbell_like, but the probability of a recruit surviving at a location is weighted by its environmental suitability.-
Community Assembly: Uses the
hybridrecruitment engine. -
Key Parameter:
HYBRID_ENV_WEIGHTcontrols the relative importance of environmental filtering versus neutral processes. A weight of0makes it a purely neutral model, while a high weight means the environment is the dominant factor. - Use Case: Represents a more synthetic view of community assembly, where both niche-based (deterministic) and neutral (stochastic) processes interact to shape the community. This is often considered a more realistic representation of real-world ecosystems.
-
Community Assembly: Uses the
| Key | Type | Default | Description |
|---|---|---|---|
DOMAIN_TYPE |
character | "polygon" |
Spatial support: polygon, network, or
coastline (linearized landscape modes). |
LINEAR_AXIS |
character | "x" |
Axis used for linearized domains when no explicit network polyline is supplied. |
LINEAR_WRAP |
logical | FALSE |
Use wrapped/circular distances for coastline-like domains. |
LINEAR_JITTER_SD |
numeric | 0.0 |
Perpendicular jitter around the linear axis (map units). |
DISTANCE_METRIC |
character | "auto" |
Distance-decay metric: auto, euclidean,
along_path. along_path is for linear
domains. |
Species Abundance Distribution (SAD)
This section controls one of the most fundamental patterns in
community ecology: the relative abundances of species. The Species
Abundance Distribution (SAD) determines how the
N_INDIVIDUALS are partitioned among the
N_SPECIES. spesim provides a wide range of
classic and modern SAD models to choose from.
| Key | Type | Default | Description |
|---|---|---|---|
SAD_MODEL |
character | "fisher" |
SAD generator: fisher, geometric,
brokenstick, zipf,
zipf-mandelbrot, lognormal,
poisson-lognormal, poisson-gamma,
nbd, zsm, custom. |
DOMINANT_FRACTION |
numeric | 0.30 |
An optional parameter to ensure the first species (A)
is dominant. This fraction of N_INDIVIDUALS is assigned to
species A, and the remaining individuals are distributed
among the other species according to the SAD_MODEL. This is
useful for creating a clear community structure with a strong foundation
species. |
SAD_VECTOR |
numeric vector | NULL |
Required for SAD_MODEL="custom". This allows you to
provide your own abundance vector, either as probabilities or raw
counts. spesim will scale it to the correct total number of
individuals. |
SAD Model Descriptions
Different SAD models arise from different assumptions about how species share resources and how communities assemble.
-
Niche-based Models: These models often assume that
species partition resources in some way.
-
geometric: The geometric series, or “niche pre-emption” model, represents a scenario where the most dominant species takes a fractionkof the resources, the next species takes fractionkof the remainder, and so on. It produces a very steep SAD with high dominance. -
brokenstick: In this model, a resource pool (the “stick”) is randomly broken intoN_SPECIESpieces. This implies that species have more equitable access to resources and results in a much more even SAD than other models. It is often used as a null model for resource division.
-
-
Statistical / Mechanistic Models: These models are
either purely statistical descriptions of observed patterns or are based
on more abstract generative processes.
-
fisher: Fisher’s log-series is one of the earliest and most famous SAD models. It arises from the assumption that species’ abundances follow a gamma distribution and are sampled via a Poisson process. It often fits empirical data well, especially for large, diverse assemblages. -
lognormal: This model assumes that abundances are log-normally distributed. Following the central limit theorem, this can be expected if many independent factors influence species’ population sizes. It typically predicts a few abundant species, many species with intermediate abundance, and many rare species. -
poisson-lognormal&poisson-gamma: These are sampling-based extensions of the lognormal and gamma distributions, providing more statistical rigour. They are useful for emulating sampling processes from a latent distribution of species abundances. -
nbd: The Negative Binomial Distribution is a flexible model for count data that handles overdispersion (variance > mean), a common feature of ecological data. -
zipf&zipf-mandelbrot: These are power-law distributions related to rank-abundance plots. Azipfdistribution assumes abundance is proportional to1/rank^s. They are very general and can arise from a variety of processes. Thezipf-mandelbrotadds a parameterqthat can make the distribution less steep for the most abundant species.
-
-
Neutral Models: These models assume that species
are ecologically equivalent and that abundance patterns are driven by
stochastic birth, death, and migration processes.
-
zsm: The Zero-Sum Multinomial model is derived from Hubbell’s neutral theory. It is governed by the fundamental biodiversity parametertheta.spesimcan also use an immigration parametermto simulate a community that is more or less connected to a metacommunity, which can make the SAD more uneven. This is the recommended SAD model when using theneutral_hubbell_likeorhybridmodel families.
-
SAD Model Parameters
Fisher (SAD_MODEL = "fisher")
| Key | Type | Default | Description |
|---|---|---|---|
FISHER_ALPHA |
numeric | 3.0 |
Fisher’s alpha diversity index. |
FISHER_X |
numeric | 0.95 |
Log-series parameter related to the number of individuals. Must be close to 1. |
Geometric Series (SAD_MODEL = "geometric")
| Key | Type | Default | Description |
|---|---|---|---|
GEOMETRIC_K |
numeric | 0.5 |
The decay parameter k for the geometric series. |
Zipf Models (SAD_MODEL = "zipf" or
"zipf-mandelbrot")
| Key | Type | Default | Description |
|---|---|---|---|
ZIPF_EXPONENT |
numeric | 1.0 |
The s exponent in the Zipf distribution. |
ZIPF_Q |
numeric | 0.0 |
The q parameter for the Zipf-Mandelbrot distribution.
q=0 gives the standard Zipf. |
Lognormal Models (SAD_MODEL = "lognormal" or
"poisson-lognormal")
| Key | Type | Default | Description |
|---|---|---|---|
LOGNORMAL_MEANLOG |
numeric | 0.0 |
Mean of the distribution on the log scale. |
LOGNORMAL_SDLOG |
numeric | 1.0 |
Standard deviation of the distribution on the log scale. |
Poisson-Gamma (SAD_MODEL = "poisson-gamma")
| Key | Type | Default | Description |
|---|---|---|---|
POIGAMMA_SHAPE |
numeric | 1.0 |
Shape parameter of the Gamma distribution. |
POIGAMMA_RATE |
numeric | 1.0 |
Rate parameter of the Gamma distribution. |
Negative Binomial (SAD_MODEL = "nbd")
This model uses the negative binomial distribution directly, which is
very common for ecological count data as it can handle “overdispersion”
(variance greater than the mean). It is parameterized by a mean
mu and a size (dispersion) parameter.
| Key | Type | Default | Description |
|---|---|---|---|
NBD_MU |
numeric | (total individuals / n species) | The mean abundance per species. |
NBD_SIZE |
numeric | 1 |
The dispersion parameter (often called k). Smaller
values lead to higher variance and more overdispersion (i.e., a more
clumped or aggregated distribution of abundances). |
Neutral Model (SAD_MODEL = "zsm")
| Key | Type | Default | Description |
|---|---|---|---|
ZSM_THETA |
numeric | 10.0 |
The fundamental biodiversity parameter theta. |
ZSM_M |
numeric | NA |
Immigration probability m. If NA, a
standard Ewens sampler is used. If a value is provided, a Moran-style
process is used which can create more uneven distributions. |
Spatial Pattern Generation
These settings control how individuals are placed in the
landscape. They are configured automatically by
MODEL_FAMILY presets but can be set manually.
Neutral / Hybrid Recruitment
(MODEL_FAMILY = "neutral_hubbell_like" or
"hybrid")
This engine provides a fundamentally different way of simulating a community compared to the static point processes. Instead of placing all individuals at once, it simulates a dynamic process of death and recruitment, one individual at a time. This is inspired by Hubbell’s neutral theory and is powerful for creating spatially explicit patterns that arise from dispersal limitation.
The basic algorithm is: 1. A single individual is removed from the community (a “death”). 2. A new individual is recruited to replace it (a “birth”). 3. The species of the new recruit is chosen based on the local species composition around the death site, mediated by a dispersal kernel. This creates spatial clustering, as species are more likely to recruit near established individuals of the same species.
| Key | Type | Default | Description |
|---|---|---|---|
NEUTRAL_M |
numeric | 0.1 |
Immigration probability per recruitment step. This
is the probability that a new recruit is drawn from the regional
metacommunity instead of from the local community. Higher m
values lead to communities that more closely resemble the metacommunity
SAD and can prevent rare species from being lost. |
NEUTRAL_NU |
numeric | 0.0 |
Speciation probability. This is the probability that an immigrant from the metacommunity is a new, previously unseen species. This is a core parameter in theoretical neutral models but is often left at 0 for practical simulations. |
NEUTRAL_META_MODEL |
character | "zsm" |
The SAD model used to generate the species frequencies in the regional metacommunity, from which immigrants are drawn. |
DISPERSAL_KERNEL |
character | "gaussian" |
The mathematical function describing the probability of a recruit
dispersing a certain distance from its parent: gaussian,
exponential, power_law. The choice of kernel
can have a significant impact on the resulting spatial pattern. |
DISPERSAL_SCALE |
numeric | 0.5 |
The scale parameter for the dispersal kernel. For
gaussian, this is the standard deviation (sd).
For exponential, it is the rate (where the mean distance is
1/rate). Larger values mean longer-distance dispersal. |
DISPERSAL_ALPHA |
numeric | 2.0 |
The shape parameter alpha for the
power_law kernel. Power-law kernels can produce “fat
tails,” allowing for occasional long-distance dispersal events, which
can be ecologically important. |
HYBRID_ENV_WEIGHT |
numeric | 1.0 |
In hybrid models, this value controls the strength of
environmental sorting during recruitment. A value of 0
means the environment has no effect (a purely neutral process). As the
value increases, the probability of a recruit surviving is more strongly
determined by its niche suitability at that location. |
Point Process Controls (Advanced)
This engine places individuals using spatial point processes before other filters (like environmental filtering) are applied. This allows for the creation of fundamental spatial patterns like clustering or inhibition, which can then be modified by other simulation components.
These processes are powerful tools for emulating different ecological scenarios. For example, clustering can arise from dispersal limitation or resource patches, while inhibition (overdispersion) can result from territoriality or competition for space.
Dominant Species: SPATIAL_PROCESS_A
This key controls the spatial pattern for the most abundant species
(A).
| Key | Type | Default | Description |
|---|---|---|---|
SPATIAL_PROCESS_A |
character | "poisson" |
Point process for the dominant species A. Supported:
poisson, thomas. |
-
poisson: This is a Complete Spatial Randomness (CSR) process. Individuals are placed independently and uniformly within the domain. This is often used as a null model in spatial statistics. -
thomas: This is a clustered (or aggregated) point process, also known as a Gaussian Neyman-Scott process. It’s a two-stage process:- “Parent” points are distributed randomly (CSR).
- Each parent produces a number of “offspring” points, which are scattered around the parent according to a Gaussian (normal) distribution. This process is excellent for simulating species that are dispersal-limited from a parent plant, or for species that colonize patchy resources.
Thomas Process Parameters
These parameters are used when
SPATIAL_PROCESS_A = "thomas".
| Key | Type | Default | Description |
|---|---|---|---|
A_PARENT_INTENSITY |
numeric | NA |
The intensity of parent points (parents per unit area). If
NA, a value is automatically calculated to achieve the
target number of individuals (N_INDIVIDUALS). |
A_MEAN_OFFSPRING |
integer | 10 |
The mean number of offspring generated per parent point. This follows a Poisson distribution. |
A_CLUSTER_SCALE |
numeric | 1 |
The standard deviation (sigma) of the Gaussian
dispersal kernel around each parent, in map units. Larger values create
more spread-out clusters. |
Other Species: SPATIAL_PROCESS_OTHERS
This key controls the spatial pattern for all non-dominant species.
| Key | Type | Default | Description |
|---|---|---|---|
SPATIAL_PROCESS_OTHERS |
character | "poisson" |
Point process for non-dominant species. Supported:
poisson, strauss, geyer. |
-
poisson: Complete Spatial Randomness, as described above. -
strauss: An inhibition process (also called a “soft-core” process). It generates patterns where points are more regularly spaced than a random pattern. A proposed point is accepted with a probability that decreases with the number of existing points within a certain radius. This is useful for modeling territoriality or competition for local resources. -
geyer: A flexible process that can model either inhibition or aggregation up to a saturation point. It’s similar to the Strauss process, but the probability of accepting a new point depends on the number of neighbors up to a saturation threshold (s).- If the interaction parameter
gamma> 1, it creates aggregation. - If
gamma< 1, it creates inhibition. This process can simulate, for example, a species that benefits from having a few neighbors (e.g., for defense or pollination) but suffers from competition when the local density becomes too high.
- If the interaction parameter
Strauss and Geyer Process Parameters
These parameters are used for the strauss and
geyer processes for non-dominant species.
| Key | Type | Default | Description |
|---|---|---|---|
OTHERS_BETA |
numeric | NA |
Baseline intensity for the point process. (Currently unused placeholder). |
OTHERS_STRAUSS_GAMMA |
numeric | 0.2 |
For Strauss process: The inhibition parameter, in
the range (0, 1]. Values closer to 0 indicate stronger
inhibition (a lower chance of accepting points near existing ones). A
value of 1 means no inhibition (equivalent to a Poisson process). |
OTHERS_GAMMA |
numeric | NA |
For Geyer process: The interaction parameter. If
> 1, it causes attraction/clustering. If
< 1, it causes inhibition. |
OTHERS_R |
numeric | 1 |
The interaction radius for both Strauss and Geyer processes, in map units. This defines the “neighborhood” for counting other points. |
OTHERS_S |
numeric | 2 |
For Geyer process: The saturation parameter. This
is the number of neighbors within radius r at which the
interaction effect stops increasing. |
Environmental Filtering (Gradients)
This section allows you to simulate one of the most important processes in ecology: niche filtering. Here, you can create synthetic environmental gradients (like temperature or rainfall) and define how different species respond to them. Individuals are then “filtered” based on their location—their probability of survival is determined by how well their niche preferences match the environmental conditions at that spot.
spesim generates gradients as smooth spatial fields
(rasters) across the domain, to which some random noise can be
added.
| Key | Type | Default | Description |
|---|---|---|---|
ENV_DRIVERS |
char vector | c("temperature", "elevation", "rainfall") |
A list of names for the environmental drivers you want to generate. These names are used to assign species responses. |
ENV_COVARIATES_FILE |
char path | NULL |
Instead of generating synthetic gradients, you can provide your own
environmental data via a CSV file. The file must contain columns
x, y, and columns with names matching your
drivers. spesim will then interpolate these points into a
continuous raster. |
GRADIENT_SPECIES |
char vector | c() |
A list of the species that will be affected by environmental
filtering (e.g., c(B, C, D)). Species not on this list will
have a uniform survival probability of 1. |
GRADIENT_ASSIGNMENTS |
char vector | c() |
Assigns each species listed in GRADIENT_SPECIES to a
specific driver from ENV_DRIVERS. This defines which
environmental factor affects which species. A species can only be
assigned to one gradient. |
GRADIENT_OPTIMA |
scalar / vector | 0.5 |
The niche optimum for a species along its gradient,
on a scale of 0 to 1. This is the environmental condition where the
species has its highest survival probability. You can provide a single
value for all species or a named vector to give each species a different
optimum (e.g., B:0.2, C:0.8). |
GRADIENT_TOLERANCE |
scalar / vector | 0.1 |
The niche width or tolerance for a species (>0). This determines how quickly a species’ survival probability drops off as conditions move away from its optimum. Smaller values mean the species is a specialist (narrow niche), while larger values mean it is a generalist (broad niche). |
SAMPLING_RESOLUTION |
integer | 50 |
The grid resolution (e.g., 50x50) used for generating the underlying synthetic gradient fields. Higher values create smoother, more detailed gradients but increase computation time. |
ENVIRONMENTAL_NOISE |
numeric | 0.05 |
The standard deviation of Gaussian noise added to the smooth gradient fields. This adds small-scale, random patchiness to the environment, which can make it more realistic. |
Biotic Interactions & Clustering
This section controls fine-scale spatial patterns that emerge from interactions between individuals. These rules are typically applied after an initial placement of points (e.g., from a point process or environmental filtering) and can modify the community structure by promoting clustering or enforcing separation.
Dominant Species Clustering
This provides a simple way to make the dominant species
(A) clumped without using a full thomas point
process. It works by defining a number of cluster centers and making
individuals attracted to them.
| Key | Type | Default | Description |
|---|---|---|---|
MAX_CLUSTERS_DOMINANT |
integer | 5 |
The maximum number of cluster centers for species A.
The actual number will be chosen randomly up to this maximum. |
CLUSTER_SPREAD_DOMINANT |
numeric | 3.0 |
A scale parameter that controls how strong the attraction to the cluster centers is. Larger values result in more spread-out, less dense clusters. |
Interspecific Interactions
These rules allow you to define pairwise interactions (facilitation
or competition) between species. spesim implements this
using a placement-modification algorithm: the probability of an
individual being placed at a certain location is multiplied by a factor
based on its neighbors.
| Key | Type | Default | Description |
|---|---|---|---|
INTERACTION_RADIUS |
numeric | 0 |
The global distance threshold (in map units) within which neighbor
effects are considered. If set to 0, all interactions are
disabled. |
INTERACTIONS_FILE |
char path | – | Path to a CSV file defining the interactions. The file should have
three columns: focal, neighbour,
value. |
INTERACTIONS_EDGELIST |
char vector | – | A way to define interactions directly in the init file. Each entry
should be a string in the format "focal,neighbour,value".
For example, "A,B,0.5" means that species B is suppressed
by species A. This takes precedence over
INTERACTIONS_FILE. |
Interaction Values
The value in the interaction rules modifies placement
probability: * value > 1: Facilitation.
The focal species is more likely to be found near
the neighbour species. *
value < 1: Competition/Suppression. The
focal species is less likely to be found near the
neighbour species. *
value = 1: No interaction.
Sampling Design (Quadrats)
After the full community has been simulated, spesim can
overlay a set of sampling quadrats to generate a sample dataset. This is
crucial for testing the effects of different sampling strategies on
ecological analyses. This section controls how those quadrats are
placed.
| Key | Type | Default | Description |
|---|---|---|---|
SAMPLING_SCHEME |
character | "random" |
The geometric arrangement of quadrats: random,
tiled, systematic, transect,
voronoi, route. |
N_QUADRATS |
integer | 20 |
The total number of quadrats to place (used by most schemes). |
QUADRAT_SIZE_OPTION |
character | "medium" |
A preset for the size of each quadrat: small (1x1 map
units), medium (1.5x1.5), large (2x2). |
Sampling Scheme Descriptions
-
random: PlacesN_QUADRATSat completely random (CSR) locations within the domain. This is often used as a baseline sampling design. -
tiled: Creates a regular grid of non-overlapping quadrats that covers the entire domain.N_QUADRATSis ignored; the number of quadrats is determined by the domain size and quadrat size. -
systematic: PlacesN_QUADRATSin a regular, evenly spaced grid across the domain. -
transect: A classic ecological sampling method. It lays down one or more lines (N_TRANSECTS) across the domain and places quadrats at regular intervals along them. -
voronoi: Generates a set of random points and creates Voronoi cells (polygons) around them. The quadrats are then defined by these polygons, clipped to the domain. This creates a pattern of irregular but space-filling polygons. -
route: Places quadrats along a specified path or network, simulating, for example, sampling along a river or a road.
Scheme-Specific Parameters
| Key | Type | Default | Description |
|---|---|---|---|
N_TRANSECTS |
integer | 1 |
For transect scheme: The number of
transects to lay across the domain. |
N_QUADRATS_PER_TRANSECT |
integer | 8 |
For transect scheme: The number of
quadrats to place along each transect. |
TRANSECT_ANGLE |
numeric | 90 |
For transect scheme: The angle of the
transects in degrees (0=North, 90=East). |
VORONOI_SEED_FACTOR |
numeric | 2 |
For voronoi scheme: A multiplier used
to generate the initial seed points for the Voronoi cells. |
ROUTE_QUADRAT_MODE |
character | "equidistant" |
For route scheme:
equidistant places quadrats at even intervals along the
route; specified places them at the exact positions you
provide. |
ROUTE_POSITIONS |
numeric vector | NULL |
For route scheme with specified
mode: A vector of positions along the route (from 0.0 to 1.0)
where quadrats should be placed. |
Plotting & Output
| Key | Type | Default | Description |
|---|---|---|---|
POINT_SIZE |
numeric | 0.2 |
Point size for individuals in maps. |
POINT_ALPHA |
numeric | 1.0 |
Point transparency (0–1). |
QUADRAT_ALPHA |
numeric | 0.05 |
Quadrat fill transparency. |
BACKGROUND_COLOUR |
character | "white" |
Plot background color. |
FOREGROUND_COLOUR |
character | "#22223b" |
Color for domain outline, titles. |
QUADRAT_COLOUR |
character | "black" |
Quadrat outline color. |
ADVANCED_ANALYSIS |
logical | FALSE |
If TRUE, saves a multi-plot diagnostics panel. |
Example Configuration File
This example shows off many of the advanced features.
# General
SEED = 42
OUTPUT_PREFIX = "out/advanced_run"
N_INDIVIDUALS = 2500
N_SPECIES = 15
# Use a preset for a neutral model with dispersal limitation
MODEL_FAMILY = "neutral_hubbell_like"
# Override a few neutral parameters for a custom run
NEUTRAL_M = 0.05
DISPERSAL_KERNEL = "exponential"
DISPERSAL_SCALE = 0.8
# Specify SAD model for the metacommunity
NEUTRAL_META_MODEL = "zipf"
ZIPF_EXPONENT = 1.2
# Use a clustered process for the dominant species 'A'
SPATIAL_PROCESS_A = "thomas"
A_MEAN_OFFSPRING = 20
A_CLUSTER_SCALE = 2.5
# Environmental filtering for a few species
GRADIENT_SPECIES = c(B, C, F)
GRADIENT_ASSIGNMENTS = c(temperature, temperature, elevation)
GRADIENT_OPTIMA = B:0.2, C:0.8, F:0.5
GRADIENT_TOLERANCE = 0.08
# Interspecific interactions
INTERACTION_RADIUS = 25
INTERACTIONS_EDGELIST = c(
"A,B,0.5", # A suppresses B
"F,A,1.5" # F is facilitated by A
)
# Sampling
SAMPLING_SCHEME = "transect"
N_TRANSECTS = 3
N_QUADRATS_PER_TRANSECT = 8
QUADRAT_SIZE_OPTION = "medium"
# Output
ADVANCED_ANALYSIS = TRUE